CENTRAL TEXAS COLLEGE SYLLABUS FOR ENGR 2301 Engineering Mechanics - Statics. Semester Hours Credit: 3

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CENTRAL TEXAS COLLEGE SYLLABUS FOR ENGR 2301 Engineering Mechanics - Statics Semester Hours Credit: 3 I. INTRODUCTION A. ENGR 2301, Engineering Mechanics Statics, is a three-semester hour course that is the basic theory of engineering mechanics, using calculus, involving the description of forces, moments and couples acting on stationary engineering structures; equilibrium in two and three dimensions; free-body diagrams; friction; centroids; centers of gravity; and moments of inertia. B. This course is occupationally related and serves as preparation for careers in engineering. This course satisfies lower division, undergraduate requirements for most degrees in engineering. C. Prerequisites: A grade of C or higher in MATH 2413 D. Co-requisite: MATH 2414 II. Learning Outcomes Upon successful completion of this course, College Algebra, the student will be able to: A. State the fundamental principles used in the study of mechanics. (F10, B. Define magnitude and directions of forces and moments and identify associated scalar and vector products. (F3, F4, F9, F12) C. Draw free body diagrams for two- and three-dimensional force systems. (F3, F4, F10) D. Solve problems using the equations of static equilibrium. (F3, F4, F9) E. Compute the moment of force about a specified point or line. (F3, F4, F10) F. Replace a system of forces by an equivalent simplified system. (F3, F4, F7, F10) G. Analyze the forces and couples acting on a variety of objects. (F3, F4) H. Determine unknown forces and couples acting on objects in equilibrium. (F3, F4, F9) I. Analyze simple trusses using the method of joints or the method of sections. (F3, F4, F9, F10) J. Determine the location of the centroid and the center of mass for a system of discrete particles and for objects of arbitrary shape. (F3, F4, F9, F10) K. Analyze structures with a distributed load. (F3, F4, F8) L. Calculate moments of inertia for lines, areas, and volumes. (F3, F4, F9)

M. Apply parallel axis theorem to compute moments of inertia for composite regions. (F3, F4, F10) N. Solve problems involving equilibrium of rigid bodies subjected to a system of forces and moments that include friction. (F3, F4, F9) O. Solve problems involving dry sliding friction, including problems with wedges and belts. (F3, F4, F9) III. INSTRUCTIONAL MATERIALS The Instructional materials identified for this course are viewable through www.ctcd.edu/books IV. COURSE REQUIREMENTS A. Assignments will be made daily. All assignments are to be completed by the following class meeting. Assignments may be collected and examined at any time. B. Students are expected to attend every class and to arrive at each class on time and remain in class for the entire class period. Instructors may choose to lower a student's grades because of tardiness. C. The instructor will post office hours after the semester commences. Consult the instructor during office hours. If your visit may tend to be lengthy, make an appointment with the instructor so that he may set aside some time for you. V. EXAMINATIONS A. Examinations will be given at the end of each unit. If a unit is short and simple, it might be included with another short, simple unit for one exam. A final exam will be given and students must take the final exam in order to pass the course. The final exam date is announced about two weeks prior to the examination week. B. Students who miss an exam should discuss with the instructor the circumstances surrounding the absence. The instructor will determine whether a make-up exam is to be given. Make-up examinations are given by appointment only. VI. SEMESTER GRADE COMPUTATIONS A. Your point total is determined by adding the points earned on each unit examination. Your letter grade for the course is then determined by the following formula:

Your Point Total Total Points Possible x 100 If the result is between 90 and 100 your grade is a(n) A 80 89 B 70 79 C 60 69 D 0 59 F ** NOTE: Grade Computation is determined by instructor. Please see your instructor for how your grade will be determined. This is just an example. VII. NOTES AND ADDITIONAL INSTRUCTIONS FROM COURSE INSTRUCTOR A. Withdrawal from Course: It is the student's responsibility to officially drop a class if circumstances prevent attendance. Any student who desires to, or must, officially withdraw from a course after the first scheduled class meeting must file an Application for Withdrawal or an Application for Refund. The withdrawal form must be signed by the student. Application for Withdrawal will be accepted at any time prior to Friday of the 12th week of classes during the 16 week fall and spring semesters. The deadline for sessions of other lengths is as follows. 11 week session Friday of the 8th week 8 week session Friday of the 6th week 52 week session Friday of the 4th week The equivalent date (75% of the semester) will be used for sessions of other lengths. The specific last day to withdraw is published each semester in the Schedule Bulletin. Students who officially withdraw will be awarded the grade of "W", provided the student's attendance and academic performance are satisfactory at the time of official withdrawal. Students must file a withdrawal application with the college before they may be considered for withdrawal. A student may not withdraw from a class for which the instructor has previously issued the student a grade of "F" or "FN" for nonattendance. B. An Administrative Withdrawal: An administrative withdrawal may be initiated when the student fails to meet College attendance requirements. The instructor will assign the appropriate grade on the Administrative Withdrawal Form for submission to the

registrar. C. An Incomplete Grade: The College catalog states, "An incomplete grade may be given in those cases where the student has completed the majority of the course work but, because of personal illness, death in the immediate family, or military orders, the student is unable to complete the requirements for a course..." Prior approval from the instructor is required before the grade of "I" is recorded. A student who merely fails to show for the final examination will receive a zero for the final and an "F" for the course. D. Cellular Phones and Beeper: Cellular phones and beepers will be turned off while the student is in the classroom or laboratory. E. Americans With Disabilities Act (ADA): Disability Support Services provide services to students who have appropriate documentation of a disability. Students requiring accommodations for class are responsible for contacting the Office of Disability Support Services (DSS) located on the central campus. This service is available to all students, regardless of location. Explore the website at www.ctcd.edu/disability-support for further information. Reasonable accommodations will be given in accordance with the federal and state laws through the DSS office. F. Instructor Discretion: The instructor reserves the right of final decision in course requirements. G. Civility: Individuals are expected to be cognizant of what a constructive educational experience is and respectful of those participating in a learning environment. Failure to do so can result in disciplinary action up to and including expulsion. H. The Math Department operates an Advanced Mathematics Lab in Building 152, Room 145. All courses offered by the Math Department are supported in the lab with appropriate tutorial software. Calculators and Graphlink are available for student use in the lab. Students are encouraged to take advantage of these opportunities. See posted hours for the Walk-in tutoring and Math Lab.

VIII. COURSE OUTLINE A. Lesson One: Introduction and Statics of Particles (Chapter 1 & 2) 1. Learning Outcomes: Upon successful completion of this lesson, the student will be able to: a. Write and discuss the definition of mechanics. b. Discuss the fundamentals of concepts and principles of mechanics. c. Apply and discuss systems of units. d. Convert from one system of units to another. e. State and discuss the method problem solution. f. Discuss numerical accuracy. g. Solve problems involving forces on a particle by computing the resultant of two forces. h. Discuss vectors. i. Add vectors j. Compute the resultant of several concurrent forces. k. Resolve a force into components. l. Solve problems involving rectangular components of a force. m. Add forces by summary x and y components of a force. n. Write the definition of and solve problems involving the equilibrium of a particle. o. Discuss and apply Newton s First Law of Motion. p. Solve problems involving the equilibrium of a particle using Free- Body Diagram. q. Solve problems involving rectangular components of a force in space. r. Solve problems involving force defined by its magnitude and two points on its line of action. s. Add concurrent forces in space. t. Discuss and solve problems involving equilibrium of a particle in space. 2. Learning Activities: a. Section.1.1 (What is Mechanics?) b. Section 1.2 (Fundamental Concepts and Principles)

c. Section 1.3 (Systems of Units) d. Section 1.4 (Conversion Between Two Systems of Units) e. Section 1.5 (Method of Solving Problem) f. Section 1.6 (Numerical Accuracy) g. Section 2.1 (Addition of Planar Forces) h. Section 2.2 (Adding Forces by Components) i. Section 2.3 (Forces and Equilibrium in a Plane) j. Section 2.4 (Adding Forces in Space) k. Section 2.5 (Forces and Equilibrium in Space) B. Lesson Two: Rigid Bodies: Equivalent Systems of Forces and Equilibrium of Rigid Bodies (Chapters 3 and 4) 1. Lesson Objectives: Upon successful completion of this lesson, the student will be able to: a. Solve problems involving External and Internal Forces. b. Solve problems involving the Principle of Transmissibility. c. Compute vector products. d. Compute moments of forces using vector products. e. Solve problems involving moments of couples and forces. f. Solve problems involving systems of forces. g. Construct free-body diagrams. h. Solve problems involving equilibrium of rigid bodies in two and three dimensions. 2. Learning Activities: a. Section 3.1 (Forces and Moments) b. Section 3.2 (Moment of a Force about an Axis) c. Section 3.3 (Couples and Force-Couple Systems) d. Section 3.4 (Simplifying Systems of Forces) e. Section 4.1 (Equilibrium in Two Dimensions) f. Section 4.2 (Two Special Cases) g. Section 4.3 (Equilibrium in three Dimensions)

C. Lesson Three: Distributed Forces: Centroids and Centers of Gravity and Analysis of Structures (Chapters 5 and 6) 1. Lesson Objectives: Upon successful completion of this lesson, the student will be able to: a. Compute centroids and centers of gravity. b. Solve centroid and center of gravity problems. c. Compute first moment of areas and lines. d. Solve problems involving composite plates and wires. e. Apply the Theorems of Pappus-Guldinus. f. Solve problems involving forces on submerged surfaces. g. Solve centroid and centers of gravity problems involving volumes. 2. Learning Activities: a. Section 5.1 (Planar Centers of Gravity and Centroids) b. Section 5.2 (Further Considerations of Centroids) c. Section 5.3 (Additional Application of Centroids) d. Section 5.4 (Centers of Gravity and Centroids of Volumes) d. Section 6.1 (Analysis of Trusses) e. Section 6.2 (Other Truss Analyses) f. Section 6.3 (Frames) g. Section 6.4 (Machines) D. Lesson Four: Internal Forces and Moments and Friction (Chapters 7 and 8) 1. Lesson Objectives: Upon successful completion of this lesson, the student will be able to: a. Discuss internal forces in Members. b. Solve problems involving Beams. c. Solve problems involving Cables. d. Discuss the Laws of Dry Friction. e. Discuss the Angles of Friction f. Solve problems involving Dry Friction.

g. Solve problems involving Wedges. h. Solve problems involving Square-Threaded Screws. i. Solve problems involving Axle Friction. j. Solve problems involving Disk Friction. k. Solve problems involving Rolling Resistance. l. Solve problems involving Belt Friction. 2. Learning Activities: a. Section 7.1 (Internal Forces in Members) b. Section 7.2 (Beams) c. Section 7.3 (Relations Among Load, Shear, and Bending Moment) d. Section 7.4 (Cables) e. Section 7.5 (Catenary Cables) f. Section 8.1 (The Laws of Dry Friction) g. Section 8.2 (Wedges and Screws) h. Section 8.3 (Friction on Axles, Disks, and Wheels) i. Section 8.4 (Belt Friction) E. Lesson Five: Distributed Forces: Moments of Inertia and Method of Virtual Work (Chapters 9 and 10) 1. Lesson Objectives: Upon successful completion of this lesson, the student will be able to: a. Solve problems involving moments of inertia of areas. b. Solve problems involving moments of inertia of masses. c. Solve problems involving the work of a force. d. Discuss the Principle of Virtual Work. e. Solve problems involving applications of the Principle of Virtual Work. f. Solve problems involving Mechanical Efficiency. g. Solve Problems involving Work of a Force during a Finite Displacement. h. Solve problems involving potential energy and equilibrium.

2. Learning Activities: a. Section 9.1 (Moments of Inertia of Areas) b. Section 9.2 (Parallel-Axis Theorem and Composite Area) c. Section 9.3 (Transformation of Moments of Inertia) d. Section 9.4 (Mohr s Circle for Moments of Inertia) e. Section 9.5 (Mass Moments of Inertia) f. Section 9.6 (Additional Concepts of Mass Moments of Inertia) g. Section 10.1 (The Basic Method) h. Section 10.2 (Work, Potential Energy, and Stability)