71- Laxmi Nagar (South), Niwaru Road, Jhotwara, Jaipur ,India. Phone: Mob. : /
|
|
- Bethany Briggs
- 5 years ago
- Views:
Transcription
1 71- Laxmi Nagar (South), Niwaru Road, Jhotwara, Jaipur ,India. Phone: Mob. : / Limiting values of poisson s ratio are (a) -1 and 0.5 (b) -1 and -0.5 (c) 1 and -0.5 (d) 0 and Proof resilience is the maximum energy stored at: (a) Limit of proportionality (b) Elastic limit (c) plastic limit (d) None of these 3. The specimen in a charpy impact test is supported as a (a) Cantilever beam (b) Simply supported beam (c) Fixed beam (d) Continuous beam 4. The limit of poisson s ratio is (a) 0.25 (b) 0.15 (c) 0.50 (d) The property of a material by which it can be drawn into smaller section by application of tension is called (a) Plasticity (b) Ductility (c) Elasticity (d) Malleability 6. Every material obeys hook s laws within its (a) Elastic limit (b) Plastic limits (c) Limit of proportionality (d) None of the above 7. If a uniform bar is supported at one in a vertical end by a load equal to the weight of the bar, the strain energy as compared to that due to self weight will be (a) same (b) Half (c) Twice (d) Thrice 8. The % of elongation of the piece under tension indicates its (a) Brittleness (b) Malleability (c) Stiffness (d) Ductility 9. A square block is subjected to a state of simple shear the liner strain of the diagonal shall be equal to (a) Two times the shear strain (b) The shear strain (c) Half the shear strain (d) One fourth the shear strain 10. The relation between Young s modulus (E) and modulus of rigidity (N) is given as (a) E= 3N(1+µ) (b) E=2N(1+µ) (c) E=2N(2+µ) (d) E=3N(1-2µ) 11. If p is the tensile stress in rectangular bar of length L width b and thickness 'd ' the volumetric strain is given as (a) P(1+2µ)/e (b) PL(1-2µ)/bd (c) P(1-2µ) (d) P(1-2µ)E 12. The relation between Young s modulus (E) and modulus of rigidity (N) is given as (a) E=2N(1+1/m) (b) E = 2N(1-1/m) (c) E=2N/(1+1/m) (d) E=1/2n(1+1/m) 13. The relation between E(modulus of elasticity) and N (Shear modulus) is given by (a) E=N(1-2µ) (b) E=2N(1+µ) (c) E=3n(1-2µ) (d) None of the above 14. The ratio between stress and strain is called as (a) Modulus of elasticity (b) Modulus of rigidity (c) Bulk modulus (d) None of the above 15. If the cantilever beam carries a uniformly distributed load then shape of bending moment diagram is (a) Linear (b) Quadratic parabola (c) Cubic parabola (d) Triangle 16. Free body diagram is an
2 (a) isolated joint with only body force acting on it (b) isolated joint with internal force acting on it (c) isolated joint with all the forces internal as well as external acting on it (d) None of these 17. For the same span and loading condition the maximum bending moment in a fixed beam compared to a simple supported one shall be (a) Higher (b) lower (c) The same (d) Nothing can be said 18. The rate of change of shear force is equal to (a) Bending (b) Curvature (c) Deflection (d) intensity of loading 19. Simply supported beam having a span of 3 m and carrying a uniformly distributed load of 10kN/m has a shear force at mid span of (a) 15kN (b) 20kN (c) 7.5kN (d) Zero 20. A cantilever of span L has a load p acting at the free end The bending moment at the free end will be (a) 0 (b) PL (c) -PL (d) PL/2 21. The bending moment (M) is constant over a length of a segment (L) of a beam the shearing force will also be a constant over this length and is given by (a) M/L (b) M/2L (c) M/4L (d) None of the above 22. Consider the following statement A simplysupported beam is subjected to a couple somewhere in the span. it would produce (1) A rectangular SF diagram (2) Parabolic (3) Both +ve and ve and ve BMs which are maximum at the point of application of the couple of these statement (a) 1.2 and 3 are correct (b) 1,2 are correct (c) 2 and 3 are correct (d) 1and 3 are correct 23. In a cantilever beam with u.d.l the shear force varies following (a) Linear law (c) Both (a) and (b) (b) parabolic law (d) none of the above 24. The plane carrying maximum shear stress are (a) Principal planes (b) inclined at 90 o to those of principal planes (c) inclined at 45 o to principal planes (d) Parallel to principal planes 25. In the conjugate beam method a simple outer support in the real beam is transformed as (a) a fixed support (b) A hinge (c) A free joint (d) A simple support 26. A beam simply supported at both the ends of length L carries two equal unlike couples m at two end if the flexure rigidity el is constant then the central deflection of the beam is given by (a) ML 2 /4 El (b) ML 3 /16EL (c) ML 2 /64El (d) ML 2 /8El 27. In the case of beam bending the term M/El represents (a) The stress (b) The rigidity of the section (c) The curvature (d) Shear force 28. The bending equation is written as (a) M/I=σσ b /Y = E/R (b) I/M =σσ b /Y = E/R (c) M/I =σσ b /Y = R/E (d) M/I =σσ h X Y = E/R 29. The ratio of flexural rigidity of a beam (b d) to another one (b 2d) of similar material will be (a) ½ (b) ¼ (c) 1/8 (d) 1/ For a rectangular beam the maximum shear stress is related to average shear stress ττ v by (a) ττ v (b) 1.25 ττ v (c) 1.50 ττ v (d) 1.75 ττ v 31. Hoop tension in pressure pipe (where p is the pressure at the pipe center d is the diameter of pipe and t is the thickness of pipe wall) is given by (a) pd/2t (b) pd/4t (c) pd/6t (d) pd/8t
3 32. An open ended thin cylindrical shall subject to uniform internal pressure will be subjected to (a) Hoop stress only (b) longitudinal stress only (c) Both hoop stress and longitudinal stress (d) None of the above k 33. A closed coil helical spring is subjected to a torque about it axis. the spring wire would experience a (a) Bending stress (b) Direct tensile stress of uniform intensity at its cross section (c) Direct shear stress (d) Torsional shearing stress 34. A circular shaft transmit a torque of 5 knm if the torque is reduce to 4 knm then the maximum value of bending moment that can be applied to the shaft is (a) 1 knm (b) 2 knm (c) 3 knm (d) 4 knm 35. In a cantilever retaining wall the stem design shear force is (a) K a gh 2 /2 (b) K a gh 3 (c) K a gh 3 /6 (d) K a gh 2 / In a cantilever retaining wall the stem design moment is (a) K a gh 2 /2 (b) K a gh 3 (c) K a gh 3 /6 (d) K a gh 2 / Euler s crippling load for a column of length l with one end fixed and the other is hinged is (a) ππ 2 El/L 2 (b) 4 ππ 2 El/L 2 (c) ππ 2 El/4L 2 (d) 2ππ 2 El/L The brick chimney is stable if the resultant thrust lies within the middle (a) Third (b) Half (c) Either of the above (d) none of the above 39. When slenderness ratio in a column lies between 32 to 120 it is known as (a) Long column (b) short column (c) Medium column (d) stocky column 40. The moment of inertia of a rectangle of width b and depth b about its horizontal axis at middepth is (a) db 3 /12 (b) bd 3 /12 (c) bd 3 /3 (d) db 3 /3 41. moment of inertia is a concept applicable in case of (a) A rotating body (b) A body moving in straight line (c) A body at rest (d) Both (a) and (b) 42. The moment of inertia of the cross-section about x-x axis is (a) D 3 b/3 (b) D 3 b/12 (c) Db 3 /3 (d) Db 3 / The bending moment at any section of an arch is equal to the vertical intercept between (a) The line of thrust and the centre line of actual arch (b) The base line of arch and the line of truth (c) The base line and the centre line of the actual arch (d) None of the above 44. An arch subjected to pure compression due to a udl shall be a (a) Three hinged elliptical arch (b) Three hinged elliptical arsch (c) parabolic arch (d) foxed arch 45. if the total number of reaction components is less than the total number of condition equations available the structure shall be (a) stable (b) Indeterminate (c) externally redundant (d) unstable 46. Number of unknown internal force in each member of a rigid jointed plane frame is given by
4 (a) 1 (b) 2 (c) 3 (d) For a pin jointed plane structure to be statically determinate the necessary condition is m= number of unknown force r=numbers of unknown reaction j=numbers of joints (a) m + r = 2j (b) 3m + r = 2j (c) m + r = 3j (d) m + 2r = 3j 48. The beam shown below is indeterminate of degree (a) 3 (b) 4 (c) 1 (d) Which of the beam given in the following figs is a determinate beam (a) Hardness (b) Toughness (c) Brittleness (d) Softness 53. Poisson's ratio is µ defined as the ratio of (a) axial strain to transverse strain (b) axial strain to shear strain (c) transverse strain to axial strain (a) shear strain to axial strain 54. A linear force-deformation relation is obtained in materials (a) having elastic stress-strain property (b) having plastic stress-strain property (c) following Hooke's law (d) which are rigid elastic materials 55. The property of a material by which it can be beaten or rolled into plates, is called (a) malleability. (b) ductility (c) plasticity (d) elasticity 56. "Poisson's ratio" is defined as the ratio of (a) lateral strain to linear strain (b) linear strain to lateral strain (c) lateral stress to linear stress (d) linear stress to lateral stress 50. In the displacement method of structural analysis the basic unknown are (a) displacements (b) force (c) displacements and forces (d) none of these 51. The statement that the deflection caused by any external force is equal to the partial derivative of the strain energy with respect to that force is as per (a) castigliano s first theorem (b) castigliano s second theorem (c) Theorem of minimum strain energy (d) Maxwell s theorem 52. The ability of the material to absorb energy till the breaking or rupture taken place is known as 57. Which of the following has least carbon content (a) Wrought iron (b) Cast iron (c) Mild steel (d) Pig steel 58. Which of the following is a dimension less quantity? (a) Shear force (b) Stress (c) Strain (d) Modulus of elasticity 59. The ratio of normal stress to normal strain within elastic limits is called : (a) Young's modulus (b) Shear modulus (c) Poisson's ratio (d) Bulk modulus
5 60. In a structure, cables and wires are used generally as: (a) To resist shear stress (b) Tension member (c) Compression member (d) Flexural member 61. The limit to Poisson's ratio is: (a) 0.25 (b) 0.15 (c) 0.50 (d) Relation between Young's modulus (E) and modulus of rigidity (N) is given as (a) E = 3N (1+ n) (b) E = 2N (1- n) (c) E = 2N (1+ n) (e) E = 3N (1-2n) 63. The modulus of elasticity of steel is (a) 2 X 10 4 MPa (b) 1.2 X 10 5 MPa (c) 2 X 10 5 MPa (d) 2 X 10 6 MPa 64. Identify the erroneous statement. Mild steel (a) has two yield points. (b) is a ductile material. (c) has small percent elongation at failure (d) shows strain hardening. 65. The maximum numerical value of Poisson's ratio is (a) 0.0 (b) 0.25 (c) 0.50 (d) The relationship between Young's modulus, E, shear modulus, G, and Poisson's ratio, n, is given by (a) G = E / [2(1+n)] (b) E = G / [2(1+n)] (c) G = E / [2(1-n)] (d) G / (1+n) 67. The modulus of elasticity of steel is more than that of concrete. It indicates that steel is (a) less elastic (b) more elastic (c) more plastic (d) less plastic 68. Hooke's law is valid up to (a) Elastic limit (b) Yield point (c) Limit of proportionality (d) Ultimate point 69. The ability of a material to absorb energy till the elastic limit is known as (a) Elasticity (b) Malleability (c) Resilience (d) Ductility 70. Out of the following, which is least elastic? (a) Iron (b) Copper (c) Silver (d) Rubber 71. A prismatic bar of volume V is subjected to a tensile force in longitudinal direction. If Poisson's ration of material is µ and longitudinal strain is e, then the final volume of the bar becomes (a) (1 + e) (1-µ) 2 V (b) (1 - e) (1+µ e) V (c) (1 + e) (1-µe) 2 V (d) (1-µe) 3 V 72. In case of biaxial stress, the maximum value of shear stress is given by (a) Difference of the normal stresses (b) Half the difference of the normal stresses (c) Sum of the normal stresses (d) Half the sum of the normal stresses 73. In a Mohr's circle of s-t plane s= normal stress = shear stress), the vertical diameter represents (a) Maximum shear stress (b) Maximum normal stress (c) Principal stress (d) Minimum normal stress 74. In a thin cylindrical shell, the ratio of longitudinal stress to hoop stress is
6 (a) 0.5 (b) 1.0 (c) 1.5 (d) Strain energy due to axial deformation is given by(s : resultant stress, P: axial load, Δ: deformation, v : strain, E : modulus of elasticity) (a) sv (b) PΔ (c) s 2 /2E (d) 11 PΔ Strain energy due to sudden axial load is given by: (s : resultant stress, P : axial load, Δ : deformation, v : strain, E : modulus of elasticity ) (a) 11 PΔ 22 (b) sv (c) PΔ (d) s 2 /2E 77. The angle between the principle plane and the plane of maximum shear is (a) 45 0 (b) 90 0 (c) (d) (a) s 2 /2E (b) s 2 /4E (c) s 2 /8E (d) s 2 /16E 80. Ratio of length of column to the minimum radius of gyration of the cross sectional area of the column is known as (A) Slenderness ratio (B) buckling ratio (C) crippling ratio (D) compressive ratio 81. The effective slenderness ratio of a cantilever column is (A) 0.5L/r (B) L/r (C) 2L/r (D) 2L/r 82. The slenderness ratio of a column is zero when its length: (A) effective length is equal to actual length (B) is very large (C) is equal to its radius of to gyration (D) is supported on all side throughout its length 83. Compression members always tend to buckle in the direction of the (A) least radius of gyration (B) axis of load (C) perpendicular to the axis of load (D) minimum cross-section 84. Bucking load for an axially loaded column with both ends fixed is given by s s For such element only under normal stresses, the radius of Mohr circle is (a) s (b) s/2 (c) 2s (d) 0.6 s 79. Strain energy per unit volume of a solid circular shaft under axial tension is 85. Euler s formula is valid for : A) short column only B) long column only C) both short and long column D) none of the above 86. The equivalent length of a column of length L having both ends fixed as given by: A) 2L B) L C) L/2 D) L/ 2
7 87. Two beams one of circular cross section and the other of square cross section have equal areas of cross section.if subjected to bending, then A) circular cross section is more economical B) square cross section is more economically C) Both sections are equally economically D) both sections are equally stiff 88. The allowable stress in a long column can be increased by increasing the : (A) radius of gyration (B) eccentricity (C) slenderness ratio (D) length of the column 89. Which one of the following factors does not affected the lateral buckling strength of a steel I section undergoing bending about its major axis? A) Boundary conditions at the ends B) Radius of gyration about the minor axis of the sections C) Laterally unsupported length of the compression flange D) Radius of gyration about the major axis of the section 90. A beam fixed at both ends carries a uniformly distributed load on entire length. The ratio of bending moment at the support to the bending moment at mid span is given by (a) 0.5 (b) 1.0 (c) 0.5 (d) From a circular plate of diameter 6.0 cm. a circle is cut out whose diameter is a radius of the plate. The distance of centre of gravity of the remainder from the centre of circular plate is (a) 2.0 (b) 1.5 (c) 1.0 (d) In a section undergoing pure bending, the neutral surface is subjected to (a) compression strain (b) tensile strain (c) zero strain (d) none of the above 93. Of the several prismatic beams of equal lengths and of same material, the beam that can carry maximum load in flexure is the one having maximum (a) Depth of section (b) Area of cross section (c) Section modulus (d) Moment of inertia 94. A structure which offers negligible or zero resistance on bending at any point is known as (a) Beam (b) Girder (c) Lintel (d) Cable 95. Moment of inertia of rectangular section shown in fig. about its horizontal centroidal axis is b d (a) db 3 /12 (b) db 3 /3 (c) bd 3 /12 (d) bd 3 /3 96. If 'A' is the area of cross-section and ' I ' is moment of inertia of a given plane section, then radius of gyration (r) the is given by the formula (a) r = I / A (b) r = I / A (c) r = A / I (d) r = A / I 97. A 40 cm. diameter circular timber column is 4 m. long. The slenderness ratio of the column is: (a) 20 2 (b) 10 (c) 20 (d) Section modulus for a rectangular section is given as: (a) bd 2 /36 (b) bd 3 /36 (c) bd 2 /6 (d) bd 2 /12
8 99. For a beam, the term M/EI is : (a) stress (b) rigidity (c) curvature (d) shear force 100. EI (d 3 y/dx 3 ) for a beam represents : (a) deflection (b) slope (c) moment (d) shear 101. The shear stress distribution over a beam of solid circular section is such that : (a) q max = 2q mean (b) q max = 1.5 q mean (c) q max = 1.33 q mean (d) q max =1.25 q mean 102. The bending stress on a prismatic beam is given by (a) My / Z (b) My / I (c) MZ / y (d) MI / y 103. The thermal expansion coefficient (ά) of steel is (a) 13 x 10-6 / 0 C and closely resembles to ά of concrete (b) 11 x 10-6 / 0 C differs widely from ά of concrete (c) 12 x 10-6 / 0 C and close to ά of concrete (d) )14 x 10-6 / 0 C but equal to ά of concrete 104. A simply supported beam is carrying distributed load of zero intensity over one support to linearly varying nature of intensity w over the other support. the shape of BMD will be (a) Linear (b) Parabolic (c) Cubical parabolic (d) Zero 105. Shear force at the mid- span point D in the following beam is 106. Two identical simply supported beams of span L are subjected to equal load W at its center (as concentrated load) and other one is carrying it in the form of u.d.l. over the entire span. The ratio of their mid-span B.M. will be- (a) 1/2 (b) 2 (c) 4 (d) The shear diagram for a cantilever beam subjected to a concentrated load at the free end is given by a/an (a) Triangle (b) Rectangle (c) Parabol (d) Ellipse 108. In the cantilever beam subjected to general loading, the maximum B.M. is at (a) Fixed end (b) Free end (c) Mid-span (d) Quarter-span 109. The maximum shear force in a simply supported beam of span L subjected to a central point load, W is given by following expression (a) W/2 (b) WL (c) WL 2 /2 (d) WL 2 / For simply supported beam shown in fig., the magnitude of vertical reaction at B is (a) 20 kn (c) 15 kn 111. The beam shown in fig is (b) 18 kn (d) 10 kn (a) Zero (b) 2M/L (c) M/L (d) 3M/L (a) Free cantilever beam (b) Single overhanging beam (c) Double overhanging beam (d) Propped cantilever beam 112. For the cantilever beam shown in fig the value of shear force at fixed end
9 (a) 100 kn (c) 80 kn (b) 20 kn (d) 90 kn 113. In a simply supported beam of span L subjected to UDL of intensity W kn/m over its entire length the maximum bending is given by the expression (a) WL 2 /8 (b) WL/2 (c) WL 2 /2 (d) WL 114. Reaction at support A is (a) 40 kn downward (b) 40 kn upward (c) 20 kn upward (d) 20 kn upward 115. For the above cantilever beam, the absolute value of shear force at A is (a) 1.0 kn (c) 0.0 kn (b) 4.0 kn (d) 2.0 kn 116. The shear force at the point of contraflexure in the following beam is 117. Ratio of length of column to the minimum radius of gyration of the cross sectional area of the column is known as (A) Slenderness ratio (B) buckling ratio (C) crippling ratio (D) compressive ratio 118. At the point of contra flexure (A) Bending moment is minimum (B) Bending moment is maximum (C) Bending moment is maximum (D) Bending moment is zero and its sign changes 119. The maximum dimension of a core section for a rectangular cross-section under eccentric loading on a column (b x d) is (A) b/6 (B) d/6 (C) d/8 (D) b/3 and d/ Deflection of the end of a cantilever beam having a concentrated load W at mid span is given by (A) WL 3 /3 EI (B) 5 WL 3 /24 EI (C) 5WL 3 /48 EI (D) WL 3 /48 EI 121. A concentrated load W acts at the center of a simply supported beam of length L if the Point load is changed to a uniformly distributed load over the entire span, then the ratio of maximum deflection under concentrated load and under uniformly distributed load will be (A) 1.2 (B) 1.3 (C) 1/4 (D) 8/ The curvature at any point (1\R) along the curve representing the deformed shape of a beam is given by (a) 0 (c) M/b (b) M/a (d) M/L
10 123. Angle of twist of a circular shaft under the action of a torsional T is given by (A) GJ/TL (B) TL/GJ (C) TJ/GL (D) TG/JL B) C) 16T πd 3 32T πd The moment required to rotate the near end of a prismatic beam through unit angle, without translation the far end being fixed is (A)EI/L (B)2 EI/L (C) 3 EI/L (D) 4 EI/L 125. For a fixed support in a plane structure, total numbers of reaction is : A) 1 B) 2 C) 3 D) If lines of action of force in a system of force meet a point then these force are called as : (A) parallel forces (B) non-concurrent forces (C) concurrent forces (D) resultant forces 127. Strain energy stored in a solid is given: (A) σσ vvvvvvvvvvvv (B) σσ aaaaaaaa oooo cccccccccc ssssssssssssss (C) 0.5* σσ II (D) 0.5* σσ vvvvvvvvvvvv 128. Which eccentric load, if placed within the central core shown in figures below, does no produced tension in the column cross-section: D) 32T πd The maximum deflection of tip of cantilever beam with concentrated load P at the free end is: (A) (PPPP^3)/3EEEE (B) (PPPP^3)/8EEEE (C) (PPPP^3)/12EEEE (D) (PPPP^3)/24EEEE 131. For a given shear force a symmetrical I section the intensity of shear stress is maximum at the: (A) extreme fibers (B) centroid of the section (C) at the junction of the flange and the web, but on the web (D) at the junction of the flange and the web but in the flange 132. The equivalent length of a column of length L having both ends fixed as given by: (A) 2L (B) L (C) L/2 (D) L/ The predominant effect of an axial tensile force on a helical spring is (A) bending (B) tension (C) compression (D) twisting 134. Slope at the support of a simply support beam effective span L with a central point load W is given by: a. WL 2 /8EI b. WL 2 /12EI c. WL 2 /16EI d. WL 2 /24EI 129. Maximum shear sress produced on a solid circular shaft under torque is : A) 16T πd If a circular shaft is subjected to a torque T and bending moment M, the ratio of maximum bending stress and maximum shear stress given by:
11 141. The simplest geometrical form of a truss is a : (A) triangle (B) parallelogram (C) trapezium (D) square 136. The point of contraflexure is a point where : (A) shear force changes sign (B) Bending moment changes sign (C) shear force is maximum (D) bending moment is maximum 137. A rectangular log wood is floating in water with a load of 100 N at its centre.the maximum shear force in the wooden log is: (A) 50 N at each end (B) 50 N at the centre (C) 100 N at the centre (D) 0 shear all through 138. Point out correct matching: 139. In a beam at a section carrying a shear force F, the shear stress is maximum at (A) Neutral surface (B) Top most fibre (C) Bottom most fibre (D) Mid depth 142. The angle of twist of a closely helical spring under an axial torque is given by: 143. The effective length of a steel column, effectively held in position and restrained against rotation at both ends is: A) 0.5 L B) 0.65 L C) 0.80 L D) 1.0 L 144. A simply supported beam of span 'L' is loaded with downward UDL of intensity W/m over its entire length. Which of the following orientation of T-beams is preferred to a resist bending? 140. For a cantilever beam of length L carrying a triangular load of intensity w at the support and zero at the free end, the slope of the free end is given by:
12 Answer Key: 1.(d) 2.(b) 3.(b) 4.(c) 5.(b) 6.(c) 7.(c) 8.(d) 9.(c) 10.(b) 11.(d) 12.(a) 13.(b) 14.(a) 15.(b) 16.(c) 17.(b) 18.(d) 19.(d) 20.(a) 21.(a) 22.(d) 23.(a) 24.(c) 25.(d) 26.(d) 27.(c) 28.(a) 29.(c) 30.(c) 31.(a) 32.(c) 33.(d) 34. (c) 35.(a) 36.(c) 37.(d) 38.(a) 39.(c) 40.(b) 41.(c) 42.() 43.(d) 44.(c) 45.(d) 46.(c) 47.(a) 48.(d) 49.(a) 50.(a) 51.(b) 52.(b) 53.(c) 54.(c) 55.(a) 56.(a) 57.(a) 58.(c) 59.(a) 60.(b) 61.(c) 62.(c) 63.(c) 64.(c) 65.(c) 66.(a) 67. (b) 68.(c) 69.(c) 70.(d) 71.(c) 72.(b) 73.(a) 74.(a) 75.(d) 76.(c) 77.(a) 78.(a) 79.(a) 80.(a) 81.(d) 82.(d) 83.(a) 84.(c) 85.(b) 86.(c) 87.(b) 88.(a) 89.(d) 90.(d) 91.(d) 92.(c) 93.(c) 94.(d) 95.(c) 96.(b) 97.(d) 98.(c) 99.(c) 100.(d) 101.(c) 102.(b) 103.(c) 104.(c) 105.(c) 106.(b) 107.(b) 108.(a) 109.(a) 110.(d) 111.(b) 112.(b) 113.(a) 114.(a) 115.(c) 116.(d) 117.(a) 118.(d) 119.(d) 120.(c) 121.(d) 122.(b) 123.(b) 124.(c) 125.(c) 126.(c) 127.(d) 128.(d) 129.(b) 130.(a) 131.(b) 132.(c) 133.(d) 134.(c) 135.(a) 136. (b) 137. (b) 138. (d) 139. (a) 140. (c) 141.(a) 142. (b) 143. (a) 144. (b)
CE6306 STRENGTH OF MATERIALS TWO MARK QUESTIONS WITH ANSWERS ACADEMIC YEAR
CE6306 STRENGTH OF MATERIALS TWO MARK QUESTIONS WITH ANSWERS ACADEMIC YEAR 2014-2015 UNIT - 1 STRESS, STRAIN AND DEFORMATION OF SOLIDS PART- A 1. Define tensile stress and tensile strain. The stress induced
More informationQUESTION BANK SEMESTER: III SUBJECT NAME: MECHANICS OF SOLIDS
QUESTION BANK SEMESTER: III SUBJECT NAME: MECHANICS OF SOLIDS UNIT 1- STRESS AND STRAIN PART A (2 Marks) 1. Define longitudinal strain and lateral strain. 2. State Hooke s law. 3. Define modular ratio,
More informationQUESTION BANK DEPARTMENT: CIVIL SEMESTER: III SUBJECT CODE: CE2201 SUBJECT NAME: MECHANICS OF SOLIDS UNIT 1- STRESS AND STRAIN PART A
DEPARTMENT: CIVIL SUBJECT CODE: CE2201 QUESTION BANK SEMESTER: III SUBJECT NAME: MECHANICS OF SOLIDS UNIT 1- STRESS AND STRAIN PART A (2 Marks) 1. Define longitudinal strain and lateral strain. 2. State
More informationPERIYAR CENTENARY POLYTECHNIC COLLEGE PERIYAR NAGAR - VALLAM THANJAVUR. DEPARTMENT OF MECHANICAL ENGINEERING QUESTION BANK
PERIYAR CENTENARY POLYTECHNIC COLLEGE PERIYAR NAGAR - VALLAM - 613 403 - THANJAVUR. DEPARTMENT OF MECHANICAL ENGINEERING QUESTION BANK Sub : Strength of Materials Year / Sem: II / III Sub Code : MEB 310
More informationUNIT 1 STRESS STRAIN AND DEFORMATION OF SOLIDS, STATES OF STRESS 1. Define stress. When an external force acts on a body, it undergoes deformation.
UNIT 1 STRESS STRAIN AND DEFORMATION OF SOLIDS, STATES OF STRESS 1. Define stress. When an external force acts on a body, it undergoes deformation. At the same time the body resists deformation. The magnitude
More informationSTRESS STRAIN AND DEFORMATION OF SOLIDS, STATES OF STRESS
1 UNIT I STRESS STRAIN AND DEFORMATION OF SOLIDS, STATES OF STRESS 1. Define: Stress When an external force acts on a body, it undergoes deformation. At the same time the body resists deformation. The
More informationKINGS COLLEGE OF ENGINEERING DEPARTMENT OF MECHANICAL ENGINEERING QUESTION BANK. Subject code/name: ME2254/STRENGTH OF MATERIALS Year/Sem:II / IV
KINGS COLLEGE OF ENGINEERING DEPARTMENT OF MECHANICAL ENGINEERING QUESTION BANK Subject code/name: ME2254/STRENGTH OF MATERIALS Year/Sem:II / IV UNIT I STRESS, STRAIN DEFORMATION OF SOLIDS PART A (2 MARKS)
More informationCOURSE TITLE : THEORY OF STRUCTURES -I COURSE CODE : 3013 COURSE CATEGORY : B PERIODS/WEEK : 6 PERIODS/SEMESTER: 90 CREDITS : 6
COURSE TITLE : THEORY OF STRUCTURES -I COURSE CODE : 0 COURSE CATEGORY : B PERIODS/WEEK : 6 PERIODS/SEMESTER: 90 CREDITS : 6 TIME SCHEDULE Module Topics Period Moment of forces Support reactions Centre
More information: APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4021 COURSE CATEGORY : A PERIODS/ WEEK : 5 PERIODS/ SEMESTER : 75 CREDIT : 5 TIME SCHEDULE
COURSE TITLE : APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4021 COURSE CATEGORY : A PERIODS/ WEEK : 5 PERIODS/ SEMESTER : 75 CREDIT : 5 TIME SCHEDULE MODULE TOPIC PERIODS 1 Simple stresses
More informationR13. II B. Tech I Semester Regular Examinations, Jan MECHANICS OF SOLIDS (Com. to ME, AME, AE, MTE) PART-A
SET - 1 II B. Tech I Semester Regular Examinations, Jan - 2015 MECHANICS OF SOLIDS (Com. to ME, AME, AE, MTE) Time: 3 hours Max. Marks: 70 Note: 1. Question Paper consists of two parts (Part-A and Part-B)
More informationUNIT-I STRESS, STRAIN. 1. A Member A B C D is subjected to loading as shown in fig determine the total elongation. Take E= 2 x10 5 N/mm 2
UNIT-I STRESS, STRAIN 1. A Member A B C D is subjected to loading as shown in fig determine the total elongation. Take E= 2 x10 5 N/mm 2 Young s modulus E= 2 x10 5 N/mm 2 Area1=900mm 2 Area2=400mm 2 Area3=625mm
More informationPES Institute of Technology
PES Institute of Technology Bangalore south campus, Bangalore-5460100 Department of Mechanical Engineering Faculty name : Madhu M Date: 29/06/2012 SEM : 3 rd A SEC Subject : MECHANICS OF MATERIALS Subject
More informationSRI CHANDRASEKHARENDRA SARASWATHI VISWA MAHAVIDHYALAYA
SRI CHANDRASEKHARENDRA SARASWATHI VISWA MAHAVIDHYALAYA (Declared as Deemed-to-be University under Section 3 of the UGC Act, 1956, Vide notification No.F.9.9/92-U-3 dated 26 th May 1993 of the Govt. of
More informationDEPARTMENT OF CIVIL ENGINEERING
KINGS COLLEGE OF ENGINEERING DEPARTMENT OF CIVIL ENGINEERING SUBJECT: CE 2252 STRENGTH OF MATERIALS UNIT: I ENERGY METHODS 1. Define: Strain Energy When an elastic body is under the action of external
More information3 Hours/100 Marks Seat No.
*17304* 17304 14115 3 Hours/100 Marks Seat No. Instructions : (1) All questions are compulsory. (2) Illustrate your answers with neat sketches wherever necessary. (3) Figures to the right indicate full
More informationSTRENGTH OF MATERIALS-I. Unit-1. Simple stresses and strains
STRENGTH OF MATERIALS-I Unit-1 Simple stresses and strains 1. What is the Principle of surveying 2. Define Magnetic, True & Arbitrary Meridians. 3. Mention different types of chains 4. Differentiate between
More information18.Define the term modulus of resilience. May/June Define Principal Stress. 20. Define Hydrostatic Pressure.
CE6306 STREGNTH OF MATERIALS Question Bank Unit-I STRESS, STRAIN, DEFORMATION OF SOLIDS PART-A 1. Define Poison s Ratio May/June 2009 2. What is thermal stress? May/June 2009 3. Estimate the load carried
More informationCOURSE TITLE : APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4017 COURSE CATEGORY : A PERIODS/WEEK : 6 PERIODS/ SEMESTER : 108 CREDITS : 5
COURSE TITLE : APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4017 COURSE CATEGORY : A PERIODS/WEEK : 6 PERIODS/ SEMESTER : 108 CREDITS : 5 TIME SCHEDULE MODULE TOPICS PERIODS 1 Simple stresses
More informationDownloaded from Downloaded from / 1
PURWANCHAL UNIVERSITY III SEMESTER FINAL EXAMINATION-2002 LEVEL : B. E. (Civil) SUBJECT: BEG256CI, Strength of Material Full Marks: 80 TIME: 03:00 hrs Pass marks: 32 Candidates are required to give their
More informationName :. Roll No. :... Invigilator s Signature :.. CS/B.TECH (CE-NEW)/SEM-3/CE-301/ SOLID MECHANICS
Name :. Roll No. :..... Invigilator s Signature :.. 2011 SOLID MECHANICS Time Allotted : 3 Hours Full Marks : 70 The figures in the margin indicate full marks. Candidates are required to give their answers
More information2012 MECHANICS OF SOLIDS
R10 SET - 1 II B.Tech II Semester, Regular Examinations, April 2012 MECHANICS OF SOLIDS (Com. to ME, AME, MM) Time: 3 hours Max. Marks: 75 Answer any FIVE Questions All Questions carry Equal Marks ~~~~~~~~~~~~~~~~~~~~~~
More informationCIVIL DEPARTMENT MECHANICS OF STRUCTURES- ASSIGNMENT NO 1. Brach: CE YEAR:
MECHANICS OF STRUCTURES- ASSIGNMENT NO 1 SEMESTER: V 1) Find the least moment of Inertia about the centroidal axes X-X and Y-Y of an unequal angle section 125 mm 75 mm 10 mm as shown in figure 2) Determine
More informationOnly for Reference Page 1 of 18
Only for Reference www.civilpddc2013.weebly.com Page 1 of 18 Seat No.: Enrolment No. GUJARAT TECHNOLOGICAL UNIVERSITY PDDC - SEMESTER II EXAMINATION WINTER 2013 Subject Code: X20603 Date: 26-12-2013 Subject
More informationMechanics of Structure
S.Y. Diploma : Sem. III [CE/CS/CR/CV] Mechanics of Structure Time: Hrs.] Prelim Question Paper Solution [Marks : 70 Q.1(a) Attempt any SIX of the following. [1] Q.1(a) Define moment of Inertia. State MI
More informationSub. Code:
Important Instructions to examiners: ) The answers should be examined by key words and not as word-to-word as given in the model answer scheme. ) The model answer and the answer written by candidate may
More informationINSTITUTE OF AERONAUTICAL ENGINEERING (Autonomous) Dundigal, Hyderabad
INSTITUTE OF AERONAUTICAL ENGINEERING (Autonomous) Dundigal, Hyderabad -00 04 CIVIL ENGINEERING QUESTION BANK Course Name : STRENGTH OF MATERIALS II Course Code : A404 Class : II B. Tech II Semester Section
More informationSample Question Paper
Scheme I Sample Question Paper Program Name : Mechanical Engineering Program Group Program Code : AE/ME/PG/PT/FG Semester : Third Course Title : Strength of Materials Marks : 70 Time: 3 Hrs. Instructions:
More information2 marks Questions and Answers
1. Define the term strain energy. A: Strain Energy of the elastic body is defined as the internal work done by the external load in deforming or straining the body. 2. Define the terms: Resilience and
More information2. Determine the deflection at C of the beam given in fig below. Use principal of virtual work. W L/2 B A L C
CE-1259, Strength of Materials UNIT I STRESS, STRAIN DEFORMATION OF SOLIDS Part -A 1. Define strain energy density. 2. State Maxwell s reciprocal theorem. 3. Define proof resilience. 4. State Castigliano
More informationMechanics of Materials Primer
Mechanics of Materials rimer Notation: A = area (net = with holes, bearing = in contact, etc...) b = total width of material at a horizontal section d = diameter of a hole D = symbol for diameter E = modulus
More informationISHIK UNIVERSITY DEPARTMENT OF MECHATRONICS ENGINEERING
ISHIK UNIVERSITY DEPARTMENT OF MECHATRONICS ENGINEERING QUESTION BANK FOR THE MECHANICS OF MATERIALS-I 1. A rod 150 cm long and of diameter 2.0 cm is subjected to an axial pull of 20 kn. If the modulus
More informationSSC-JE MAINS ONLINE TEST SERIES / CIVIL ENGINEERING SOM + TOS
SSC-JE MAINS ONLINE TEST SERIES / CIVIL ENGINEERING SOM + TOS Time Allowed:2 Hours Maximum Marks: 300 Attention: 1. Paper consists of Part A (Civil & Structural) Part B (Electrical) and Part C (Mechanical)
More informationUNIT II SLOPE DEFLECION AND MOMENT DISTRIBUTION METHOD
SIDDHARTH GROUP OF INSTITUTIONS :: PUTTUR Siddharth Nagar, Narayanavanam Road 517583 QUESTION BANK (DESCRIPTIVE) Subject with Code : SA-II (13A01505) Year & Sem: III-B.Tech & I-Sem Course & Branch: B.Tech
More informationUnit III Theory of columns. Dr.P.Venkateswara Rao, Associate Professor, Dept. of Civil Engg., SVCE, Sriperumbudir
Unit III Theory of columns 1 Unit III Theory of Columns References: Punmia B.C.,"Theory of Structures" (SMTS) Vol II, Laxmi Publishing Pvt Ltd, New Delhi 2004. Rattan.S.S., "Strength of Materials", Tata
More information675(1*7+ 2) 0$7(5,$/6
675(1*7+ 2) 0$7(5,$/6 (MECHANICS OF SOLIDS) (As per Leading Universities Latest syllabus including Anna University R2013 syllabus) Dr. S.Ramachandran, Professor and Research Head Faculty of Mechanical
More informationMechanics of Materials II. Chapter III. A review of the fundamental formulation of stress, strain, and deflection
Mechanics of Materials II Chapter III A review of the fundamental formulation of stress, strain, and deflection Outline Introduction Assumtions and limitations Axial loading Torsion of circular shafts
More informationAdvanced Structural Analysis EGF Section Properties and Bending
Advanced Structural Analysis EGF316 3. Section Properties and Bending 3.1 Loads in beams When we analyse beams, we need to consider various types of loads acting on them, for example, axial forces, shear
More informationMarch 24, Chapter 4. Deflection and Stiffness. Dr. Mohammad Suliman Abuhaiba, PE
Chapter 4 Deflection and Stiffness 1 2 Chapter Outline Spring Rates Tension, Compression, and Torsion Deflection Due to Bending Beam Deflection Methods Beam Deflections by Superposition Strain Energy Castigliano
More informationMECHANICS OF MATERIALS
STATICS AND MECHANICS OF MATERIALS Ferdinand P. Beer E. Russell Johnston, Jr, John T. DeWolf David E Mazurek \Cawect Mc / iur/» Craw SugomcT Hilt Introduction 1 1.1 What is Mechanics? 2 1.2 Fundamental
More informationME Final Exam. PROBLEM NO. 4 Part A (2 points max.) M (x) y. z (neutral axis) beam cross-sec+on. 20 kip ft. 0.2 ft. 10 ft. 0.1 ft.
ME 323 - Final Exam Name December 15, 2015 Instructor (circle) PROEM NO. 4 Part A (2 points max.) Krousgrill 11:30AM-12:20PM Ghosh 2:30-3:20PM Gonzalez 12:30-1:20PM Zhao 4:30-5:20PM M (x) y 20 kip ft 0.2
More informationmportant nstructions to examiners: ) The answers should be examined by key words and not as word-to-word as given in the model answer scheme. ) The model answer and the answer written by candidate may
More informationEngineering Science OUTCOME 1 - TUTORIAL 4 COLUMNS
Unit 2: Unit code: QCF Level: Credit value: 15 Engineering Science L/601/10 OUTCOME 1 - TUTORIAL COLUMNS 1. Be able to determine the behavioural characteristics of elements of static engineering systems
More informationPURE BENDING. If a simply supported beam carries two point loads of 10 kn as shown in the following figure, pure bending occurs at segment BC.
BENDING STRESS The effect of a bending moment applied to a cross-section of a beam is to induce a state of stress across that section. These stresses are known as bending stresses and they act normally
More informationMARKS DISTRIBUTION AS PER CHAPTER (QUESTION ASKED IN GTU EXAM) Name Of Chapter. Applications of. Friction. Centroid & Moment.
Introduction Fundamentals of statics Applications of fundamentals of statics Friction Centroid & Moment of inertia Simple Stresses & Strain Stresses in Beam Torsion Principle Stresses DEPARTMENT OF CIVIL
More informationFIXED BEAMS IN BENDING
FIXED BEAMS IN BENDING INTRODUCTION Fixed or built-in beams are commonly used in building construction because they possess high rigidity in comparison to simply supported beams. When a simply supported
More informationMECHANICS OF SOLIDS. (For B.E. Mechanical Engineering Students) As per New Revised Syllabus of APJ Abdul Kalam Technological University
MECHANICS OF SOLIDS (For B.E. Mechanical Engineering Students) As per New Revised Syllabus of APJ Abdul Kalam Technological University Dr. S.Ramachandran, M.E., Ph.D., Mr. V.J. George, M.E., Mr. S. Kumaran,
More informationPDDC 1 st Semester Civil Engineering Department Assignments of Mechanics of Solids [ ] Introduction, Fundamentals of Statics
Page1 PDDC 1 st Semester Civil Engineering Department Assignments of Mechanics of Solids [2910601] Introduction, Fundamentals of Statics 1. Differentiate between Scalar and Vector quantity. Write S.I.
More informationVALLIAMMAI ENGINEERING COLLEGE
VALLIAMMAI ENGINEERING COLLEGE SRM Nagar, Kattankulathur 603 203 DEPARTMENT OF CIVIL ENGINEERING QUESTION BANK IV SEMESTER CE6402 STRENGTH OF MATERIALS Regulation 2013 Academic Year 2017 18 Prepared by
More informationUNIT I SIMPLE STRESSES AND STRAINS
Subject with Code : SM-1(15A01303) Year & Sem: II-B.Tech & I-Sem SIDDHARTH GROUP OF INSTITUTIONS :: PUTTUR Siddharth Nagar, Narayanavanam Road 517583 QUESTION BANK (DESCRIPTIVE) UNIT I SIMPLE STRESSES
More informationMembers Subjected to Torsional Loads
Members Subjected to Torsional Loads Torsion of circular shafts Definition of Torsion: Consider a shaft rigidly clamped at one end and twisted at the other end by a torque T = F.d applied in a plane perpendicular
More informationD : SOLID MECHANICS. Q. 1 Q. 9 carry one mark each. Q.1 Find the force (in kn) in the member BH of the truss shown.
D : SOLID MECHANICS Q. 1 Q. 9 carry one mark each. Q.1 Find the force (in kn) in the member BH of the truss shown. Q.2 Consider the forces of magnitude F acting on the sides of the regular hexagon having
More informationStrength Of Materials/Mechanics of Solids
Table of Contents Stress, Strain, and Energy 1. Stress and Strain 2. Change in length 3. Determinate Structure - Both ends free 4. Indeterminate Structure - Both ends fixed 5. Composite Material of equal
More informationD : SOLID MECHANICS. Q. 1 Q. 9 carry one mark each.
GTE 2016 Q. 1 Q. 9 carry one mark each. D : SOLID MECHNICS Q.1 single degree of freedom vibrating system has mass of 5 kg, stiffness of 500 N/m and damping coefficient of 100 N-s/m. To make the system
More informationDETAILED SYLLABUS FOR DISTANCE EDUCATION. Diploma. (Three Years Semester Scheme) Diploma in Architecture (DARC)
DETAILED SYLLABUS FOR DISTANCE EDUCATION Diploma (Three Years Semester Scheme) Diploma in Architecture (DARC) COURSE TITLE DURATION : Diploma in ARCHITECTURE (DARC) : 03 Years (Semester System) FOURTH
More informationUNIT IV FLEXIBILTY AND STIFFNESS METHOD
SIDDHARTH GROUP OF INSTITUTIONS :: PUTTUR Siddharth Nagar, Narayanavanam Road 517583 QUESTION BANK (DESCRIPTIVE) Subject with Code : SA-II (13A01505) Year & Sem: III-B.Tech & I-Sem Course & Branch: B.Tech
More informationChapter 4 Deflection and Stiffness
Chapter 4 Deflection and Stiffness Asst. Prof. Dr. Supakit Rooppakhun Chapter Outline Deflection and Stiffness 4-1 Spring Rates 4-2 Tension, Compression, and Torsion 4-3 Deflection Due to Bending 4-4 Beam
More informationBE Semester- I ( ) Question Bank (MECHANICS OF SOLIDS)
BE Semester- I ( ) Question Bank (MECHANICS OF SOLIDS) All questions carry equal marks(10 marks) Q.1 (a) Write the SI units of following quantities and also mention whether it is scalar or vector: (i)
More information[8] Bending and Shear Loading of Beams
[8] Bending and Shear Loading of Beams Page 1 of 28 [8] Bending and Shear Loading of Beams [8.1] Bending of Beams (will not be covered in class) [8.2] Bending Strain and Stress [8.3] Shear in Straight
More informationStructural Analysis. For. Civil Engineering.
Structural Analysis For Civil Engineering By www.thegateacademy.com ` Syllabus for Structural Analysis Syllabus Statically Determinate and Indeterminate Structures by Force/ Energy Methods; Method of Superposition;
More information(Refer Slide Time: 2:43-03:02)
Strength of Materials Prof. S. K. Bhattacharyya Department of Civil Engineering Indian Institute of Technology, Kharagpur Lecture - 34 Combined Stresses I Welcome to the first lesson of the eighth module
More informationGATE SOLUTIONS E N G I N E E R I N G
GATE SOLUTIONS C I V I L E N G I N E E R I N G From (1987-018) Office : F-16, (Lower Basement), Katwaria Sarai, New Delhi-110016 Phone : 011-65064 Mobile : 81309090, 9711853908 E-mail: info@iesmasterpublications.com,
More informationStructural Analysis I Chapter 4 - Torsion TORSION
ORSION orsional stress results from the action of torsional or twisting moments acting about the longitudinal axis of a shaft. he effect of the application of a torsional moment, combined with appropriate
More informationDesign of Beams (Unit - 8)
Design of Beams (Unit - 8) Contents Introduction Beam types Lateral stability of beams Factors affecting lateral stability Behaviour of simple and built - up beams in bending (Without vertical stiffeners)
More informationChapter 3. Load and Stress Analysis
Chapter 3 Load and Stress Analysis 2 Shear Force and Bending Moments in Beams Internal shear force V & bending moment M must ensure equilibrium Fig. 3 2 Sign Conventions for Bending and Shear Fig. 3 3
More informationSN QUESTION YEAR MARK 1. State and prove the relationship between shearing stress and rate of change of bending moment at a section in a loaded beam.
ALPHA COLLEGE OF ENGINEERING AND TECHNOLOGY DEPARTMENT OF MECHANICAL ENGINEERING MECHANICS OF SOLIDS (21000) ASSIGNMENT 1 SIMPLE STRESSES AND STRAINS SN QUESTION YEAR MARK 1 State and prove the relationship
More informationUNIT III DEFLECTION OF BEAMS 1. What are the methods for finding out the slope and deflection at a section? The important methods used for finding out the slope and deflection at a section in a loaded
More informationFLEXIBILITY METHOD FOR INDETERMINATE FRAMES
UNIT - I FLEXIBILITY METHOD FOR INDETERMINATE FRAMES 1. What is meant by indeterminate structures? Structures that do not satisfy the conditions of equilibrium are called indeterminate structure. These
More informationNAME: Given Formulae: Law of Cosines: Law of Sines:
NME: Given Formulae: Law of Cosines: EXM 3 PST PROBLEMS (LESSONS 21 TO 28) 100 points Thursday, November 16, 2017, 7pm to 9:30, Room 200 You are allowed to use a calculator and drawing equipment, only.
More informationReg. No. : Question Paper Code : B.Arch. DEGREE EXAMINATION, APRIL/MAY Second Semester AR 6201 MECHANICS OF STRUCTURES I
WK 4 Reg. No. : Question Paper Code : 71387 B.Arch. DEGREE EXAMINATION, APRIL/MAY 2017. Second Semester AR 6201 MECHANICS OF STRUCTURES I (Regulations 2013) Time : Three hours Maximum : 100 marks Answer
More informationME 2570 MECHANICS OF MATERIALS
ME 2570 MECHANICS OF MATERIALS Chapter III. Mechanical Properties of Materials 1 Tension and Compression Test The strength of a material depends on its ability to sustain a load without undue deformation
More information3. BEAMS: STRAIN, STRESS, DEFLECTIONS
3. BEAMS: STRAIN, STRESS, DEFLECTIONS The beam, or flexural member, is frequently encountered in structures and machines, and its elementary stress analysis constitutes one of the more interesting facets
More informationLecture Slides. Chapter 4. Deflection and Stiffness. The McGraw-Hill Companies 2012
Lecture Slides Chapter 4 Deflection and Stiffness The McGraw-Hill Companies 2012 Chapter Outline Force vs Deflection Elasticity property of a material that enables it to regain its original configuration
More information7.4 The Elementary Beam Theory
7.4 The Elementary Beam Theory In this section, problems involving long and slender beams are addressed. s with pressure vessels, the geometry of the beam, and the specific type of loading which will be
More informationDEPARTMENT OF MECHANICAL ENGINEERING CE6306-STRENGTH OF MATERIALS
DEPARTMENT OF MECHANICAL ENGINEERING CE6306-STRENGTH OF MATERIALS CE6306 STRENGTH OF MATERIALS UNIT I STRESS, STRAIN AND DEFORMATION OF SOLIDS Rigid bodies and deformable solids Tension, Compression and
More informationGovernment of Karnataka Department of Technical Education Board of Technical Examinations, Bangalore
CIE- 25 Marks Government of Karnataka Department of Technical Education Board of Technical Examinations, Bangalore Course Title: STRENGTH OF MATERIALS Course Code: Scheme (L:T:P) : 4:0:0 Total Contact
More informationMECHANICAL PROPERTIES OF SOLIDS
Chapter Nine MECHANICAL PROPERTIES OF SOLIDS MCQ I 9.1 Modulus of rigidity of ideal liquids is (a) infinity. (b) zero. (c) unity. (d) some finite small non-zero constant value. 9. The maximum load a wire
More informationMECHANICS OF SOLIDS Credit Hours: 6
MECHANICS OF SOLIDS Credit Hours: 6 Teaching Scheme Theory Tutorials Practical Total Credit Hours/week 4 0 6 6 Marks 00 0 50 50 6 A. Objective of the Course: Objectives of introducing this subject at second
More informationSECOND ENGINEER REG. III/2 APPLIED MECHANICS
SECOND ENGINEER REG. III/2 APPLIED MECHANICS LIST OF TOPICS Static s Friction Kinematics Dynamics Machines Strength of Materials Hydrostatics Hydrodynamics A STATICS 1 Solves problems involving forces
More informationMechanical Properties of Materials
Mechanical Properties of Materials Strains Material Model Stresses Learning objectives Understand the qualitative and quantitative description of mechanical properties of materials. Learn the logic of
More information9 MECHANICAL PROPERTIES OF SOLIDS
9 MECHANICAL PROPERTIES OF SOLIDS Deforming force Deforming force is the force which changes the shape or size of a body. Restoring force Restoring force is the internal force developed inside the body
More informationModule 4 : Deflection of Structures Lecture 4 : Strain Energy Method
Module 4 : Deflection of Structures Lecture 4 : Strain Energy Method Objectives In this course you will learn the following Deflection by strain energy method. Evaluation of strain energy in member under
More informationME 243. Mechanics of Solids
ME 243 Mechanics of Solids Lecture 2: Stress and Strain Ahmad Shahedi Shakil Lecturer, Dept. of Mechanical Engg, BUET E-mail: sshakil@me.buet.ac.bd, shakil6791@gmail.com Website: teacher.buet.ac.bd/sshakil
More informationStress Analysis Lecture 4 ME 276 Spring Dr./ Ahmed Mohamed Nagib Elmekawy
Stress Analysis Lecture 4 ME 76 Spring 017-018 Dr./ Ahmed Mohamed Nagib Elmekawy Shear and Moment Diagrams Beam Sign Convention The positive directions are as follows: The internal shear force causes a
More information7.6 Stress in symmetrical elastic beam transmitting both shear force and bending moment
7.6 Stress in symmetrical elastic beam transmitting both shear force and bending moment à It is more difficult to obtain an exact solution to this problem since the presence of the shear force means that
More informationNORMAL STRESS. The simplest form of stress is normal stress/direct stress, which is the stress perpendicular to the surface on which it acts.
NORMAL STRESS The simplest form of stress is normal stress/direct stress, which is the stress perpendicular to the surface on which it acts. σ = force/area = P/A where σ = the normal stress P = the centric
More informationChapter 7: Bending and Shear in Simple Beams
Chapter 7: Bending and Shear in Simple Beams Introduction A beam is a long, slender structural member that resists loads that are generally applied transverse (perpendicular) to its longitudinal axis.
More informationChapter 2: Deflections of Structures
Chapter 2: Deflections of Structures Fig. 4.1. (Fig. 2.1.) ASTU, Dept. of C Eng., Prepared by: Melkamu E. Page 1 (2.1) (4.1) (2.2) Fig.4.2 Fig.2.2 ASTU, Dept. of C Eng., Prepared by: Melkamu E. Page 2
More informationBEAM A horizontal or inclined structural member that is designed to resist forces acting to its axis is called a beam
BEM horizontal or inclined structural member that is designed to resist forces acting to its axis is called a beam INTERNL FORCES IN BEM Whether or not a beam will break, depend on the internal resistances
More informationCHAPTER 6: Shearing Stresses in Beams
(130) CHAPTER 6: Shearing Stresses in Beams When a beam is in pure bending, the only stress resultants are the bending moments and the only stresses are the normal stresses acting on the cross sections.
More informationCHENDU COLLEGE OF ENGINEERING &TECHNOLOGY DEPARTMENT OF CIVIL ENGINEERING SUB CODE & SUB NAME : CE2351-STRUCTURAL ANALYSIS-II UNIT-1 FLEXIBILITY
CHENDU COLLEGE OF ENGINEERING &TECHNOLOGY DEPARTMENT OF CIVIL ENGINEERING SUB CODE & SUB NAME : CE2351-STRUCTURAL ANALYSIS-II UNIT-1 FLEXIBILITY METHOD FOR INDETERMINATE FRAMES PART-A(2MARKS) 1. What is
More informationCHAPTER 4. Stresses in Beams
CHAPTER 4 Stresses in Beams Problem 1. A rolled steel joint (RSJ) of -section has top and bottom flanges 150 mm 5 mm and web of size 00 mm 1 mm. t is used as a simply supported beam over a span of 4 m
More informationBeams. Beams are structural members that offer resistance to bending due to applied load
Beams Beams are structural members that offer resistance to bending due to applied load 1 Beams Long prismatic members Non-prismatic sections also possible Each cross-section dimension Length of member
More informationCHAPTER 4: BENDING OF BEAMS
(74) CHAPTER 4: BENDING OF BEAMS This chapter will be devoted to the analysis of prismatic members subjected to equal and opposite couples M and M' acting in the same longitudinal plane. Such members are
More informationINTRODUCTION TO STRAIN
SIMPLE STRAIN INTRODUCTION TO STRAIN In general terms, Strain is a geometric quantity that measures the deformation of a body. There are two types of strain: normal strain: characterizes dimensional changes,
More informationChapter 3. Load and Stress Analysis. Lecture Slides
Lecture Slides Chapter 3 Load and Stress Analysis 2015 by McGraw Hill Education. This is proprietary material solely for authorized instructor use. Not authorized for sale or distribution in any manner.
More informationENG1001 Engineering Design 1
ENG1001 Engineering Design 1 Structure & Loads Determine forces that act on structures causing it to deform, bend, and stretch Forces push/pull on objects Structures are loaded by: > Dead loads permanent
More informationFor more Stuffs Visit Owner: N.Rajeev. R07
Code.No: 43034 R07 SET-1 JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD II.B.TECH - I SEMESTER REGULAR EXAMINATIONS NOVEMBER, 2009 FOUNDATION OF SOLID MECHANICS (AERONAUTICAL ENGINEERING) Time: 3hours
More informationPurpose of this Guide: To thoroughly prepare students for the exact types of problems that will be on Exam 3.
ES230 STRENGTH OF MTERILS Exam 3 Study Guide Exam 3: Wednesday, March 8 th in-class Updated 3/3/17 Purpose of this Guide: To thoroughly prepare students for the exact types of problems that will be on
More informationtechie-touch.blogspot.com DEPARTMENT OF CIVIL ENGINEERING ANNA UNIVERSITY QUESTION BANK CE 2302 STRUCTURAL ANALYSIS-I TWO MARK QUESTIONS UNIT I DEFLECTION OF DETERMINATE STRUCTURES 1. Write any two important
More informationCH. 4 BEAMS & COLUMNS
CH. 4 BEAMS & COLUMNS BEAMS Beams Basic theory of bending: internal resisting moment at any point in a beam must equal the bending moments produced by the external loads on the beam Rx = Cc + Tt - If the
More information