NTSE TEST FULL TEST-2. Test Date :

Size: px
Start display at page:

Download "NTSE TEST FULL TEST-2. Test Date :"

Transcription

1 NTSE TEST FULL TEST- Test Date : Corporate Office : Paruslok, Boring Road Crossing, Patna-0 Kankarbagh Office : A-0, st Floor, Patrakar Nagar, Patna-0 Bazar Samiti Office : Rainbow Tower, Sai Complex, Rampur Rd., Bazar Samiti Patna-06 Call : /4/6/7

2 NTSE FULL TEST- _0--07 PAGE NO. MENTAL ABILITY. (A). (C). (D) 4. (B) 5. (B) 6. (C) 7. (A) 8. (C) 9. (C) 0. (A). (C). (A). (A) 4. (C) 5. (D) 6. (B) 7. (B) 8. (D) 9. (C) 0. (D). (B). (C). (B) 4. (B) 5. (C) 6. (B) 7. (A) 8. (A) 9. (C) 0. (A). (B). (D). (C) 4. (B) 5. (D) 6. (B) 7. (B) 8. (D) 9. (A) 40. (A) 4. (D) 4. (C) 4. (D) 44. (D) 45. (C) 46. (D) 47. (B) 48. (A) 49. (B) 50. (D) ENGLISH 5. (A) 5. (B) 5. (B) 54. (B) 55. (B) 56. (B) 57. (B) 58. (B) 59. (D) 60. (C) 6. (A) 6. (B) 6. (B) 64. (B) 65. (B) 66. (A) 67. (D) 68. (D) 69. (D) 70. (A) 7. (C) 7. (A) 7. (C) 74. (A) 75. (D) 76. (B) 77. (D) 78. (B) 79. (D) 80. (C) 8. (A) 8. (C) 8. (B) 84. (A) 85. (A) 86. (D) 87. (C) 88. (D) 89. (C) 90. (B) 9. (B) 9. (D) 9. (C) 94. (B) 95. (A) 96. (D) 97. (D) 98. (C) 99. (B) 00. (A) 0. (C) v e PHYSICS where r is position of body from the surface. r v r 7R R 8R v r R R v v e on v v e 0. (D) Total distance = =50 m Relative velocity = 0 ( 0) = 50 m/s Total dis tan ce 50 Hence t 5 sec. v (C) E mv (I) rel Corporate Office : Parus Lok Complex, Plot No.-6/7, Boring Road Crossing, Patna , Ph. No. : , 0, 54007

3 NTSE FULL TEST- _0--07 PAGE NO. 04. (B) Now v = (v + ) m/s Now E' E m v ' m v (II) From (I) & (II). mv mv or v = (v + ) or v v or v m / s v m 5 u v 5u v u f 5u u 0 or v v u 0 5 5u 0 6 5u 0 u cm 05. (B) F q 4 r q q = n (.6 x 0 9 ) n = x (A) Volume is same in both cases V AL AL 5 or A L L A L L A A L R A L A. R L L A 4 A Mentors Eduserv: Parus Lok Complex, Boring Road Crossing, Patna- Helpline No. : /4/6/7

4 NTSE FULL TEST- _0--07 PAGE NO. 4 R R % change % R (C) Conceptual. 08. (B) mv qvb r mv r qb 6 mv or B T. 9 qr (C) (n m)e (4 ).E E A.5A nr R (C) B g kx kx < g For liquid N mg N N >mg hence (C) is correct. (C). (C) sinic cos 48 sin 4 Mg sin T = Ma [Newton s II law for block ] T = Ma [Newton s II law for block ] By subtracting both equations T = Mg sin Mg sinθ T = Corporate Office : Parus Lok Complex, Plot No.-6/7, Boring Road Crossing, Patna , Ph. No. : , 0, 54007

5 NTSE FULL TEST- _0--07 PAGE NO. 5. (A) The time taken by the stone to reach the lake t h 500 = 0 sec (Using g 0 Now time taken by sound from lake to the man t h sec v 40 Total time = t + t = =.5 sec. h ut gt ) 4. (B) 5. (D) 6. (D) CHEMISTRY -chloro-, -dimethyl pentane contains all the four,, and 4 carbon atoms. CH CH 4 CH CH C CH CH Cl -chloro---dimethyl pentane CH 4 H C C CH CH CH IUPAC name =, -dimethyl--butene. carbon is attached to one carbon atom. carbon is attached to two carbon atoms. carbon is attached to three carbon atoms. The hydrogen attached to carbon atom are. H CH 4 H C C C C H H CH It has one carbon atom and two hydrogen atoms. 7. (A) (i) (ii) n = 4, l = 4 p orbital n = 4, l = 0 4s orbital (iii) n =, l = d orbital (iv) n =, l = p orbital According to aufbau principle, energies of above mentioned orbitals are in the order of Mentors Eduserv: Parus Lok Complex, Boring Road Crossing, Patna- Helpline No. : /4/6/7

6 NTSE FULL TEST- _0--07 PAGE NO (A) Given, Atomic number of Rb, Z = 7 Thus, its electronic configuration is [Kr] 5s. Since the last electron or valence electron enter in 5s subshell. So, the quantum numbers are n = 5, l = 0, (for s orbital) m = 0 9. (D) m l to l,s / or / The balanced chemical reaction is BaCl Na PO Ba PO 6NaCl 4 4 In this reaction, moles of BaCl combines with moles of Na po 4. Hence, 0.5 mole of BaCl require mole of Na PO 4. Since available Na PO 4 (0. mole) is less than required mole (0.), it is the limiting reactant and would determine the amount of product Ba (PO 4 ). 0. (A). (B) moles of Na PO 4 gives mole Ba (PO 4 ) 0. mole of Na PO 4 would give 0. = 0. mole Ba (PO 4 ) NaHCO Na CO H O CO g mole mole mole mole mole mole mole mole 6 x 84 x.4 = 504 gm. = 67. L Na CO + HCl NaCl + H O + CO (g) mole mole mole mole Corporate Office : Parus Lok Complex, Plot No.-6/7, Boring Road Crossing, Patna , Ph. No. : , 0, 54007

7 NTSE FULL TEST- _0--07 PAGE NO. 7 Limiting Reagent HCl is the limiting Reagent. So, From mole of HCl mole of CO gas produced. (A). (C) 4. (B) 5. (C) 6. (A) 4 mole 4 mole of CO gas = 44.8 L i.e. x.4 L Highly reactive elements are obtained by electrolysis. Roasting removes volatile impurites like water vapours and converts sulphides into oxides. ZnS + O ZnO + SO Removal of impurities from ores is known as enrichment of ore or concentration of ore. HCOOH is a monobasic acid. Base Acid Acid Base CO H O HCO OH BIOLOGY 7. (C) Cytokinin delays senescense 8. (D) 9. (B) 0. (B). (B) Fungi are eukaryotic in nature.. (A) Antibiotics are used either to kill or inhibit the growth of bacteria Mentors Eduserv: Parus Lok Complex, Boring Road Crossing, Patna- Helpline No. : /4/6/7

8 NTSE FULL TEST- _0--07 PAGE NO. 8. (D) 4. (A) Glucagon increases the level of blood glucose level. 5. (A) 6. (C) 7. (D) 8. (B) 9. (D) 40. (A) 4. (A) 4. (B) 4. MATHEMATICS A E 0 B C D CED AED 0, sin 0 = 44. Let P (m, 6) divides the line segment AB joining A (,5) B in the ratio k :. k : A (, 5) P (m, 6) Applying section formula, we get the co-ordinates of P : B,5 Corporate Office : Parus Lok Complex, Plot No.-6/7, Boring Road Crossing, Patna , Ph. No. : , 0, 54007

9 NTSE FULL TEST- _0--07 PAGE NO. 9 5 k k 5 k 6 5k 0,, k k (k ) (k ) But P (m, 6) = P k 6 5k 0, (k ) (k ) k 6 m (k ) and also 5k 0 6 (k ) 5k 0 6 (k ) 5k 0 (k ) 5k 0 k 5k k 0 k = k 6 Putting k in the equation m we get : (k ) k m 0 0 k m 0 Required value of m is m =, m + = 5 (x,y) A C(,) B(4, ) x 4 x 46. y y 7 Other end = (, 7) A a h a B M b C Mentors Eduserv: Parus Lok Complex, Boring Road Crossing, Patna- Helpline No. : /4/6/7

10 NTSE FULL TEST- _0--07 PAGE NO. 0 Perimeter = a + b BM = b/ b a b / h h a 4 4a b Area ABC.b. 4a b b. 4a b x + y = a (I), xy = b (II) x y x y xy x y xy x y xy a ab b 48. a ab Ans. x y b D Y C b Ar xyz a.b ab Ar (rectangle ABCD) = 4ab A x a y 4a a z B Ratio of Area Given, a+=b+=c+=d+4=a+b+c+d+5 Now, a+=a+b+c+d+5 b+=a+b+c+d+5 c+=a+b+c+d+5 d+4=a+b+c+d+5 Add all the above equations, we get (a+b+c+d)+(+++4)=4a+4b+4c+4d+0 0=a+b+c+d+0 0 0=(a+b+c+d) 0=(a+b+c+d) 0 =a+b+c+d Corporate Office : Parus Lok Complex, Plot No.-6/7, Boring Road Crossing, Patna , Ph. No. : , 0, 54007

11 NTSE FULL TEST- _0--07 PAGE NO. 50. Let O be the centre of. By symmetry O is on the perpendicular bisector of AB. Draw OE AB. Then BE = AB/ = /. If r is the radius of. We see that OB = r, and OE = r. Using Pythagoras, theorem. 5. r r Simplification gives r = /8 D C O A E B 4 cm 80 cm Area 80 4 = = 4746 cm 5. E = {,,,...4, 5 } n E 5 n(s) = 50 n E 5 PE n S S = ut 50 m 9 u h m / sec km / hr Speed= u = 40 km/hr 54. cot sec sec and 90, sec sec tan sec sec sec 0 sec, cos,, 0,, 60, 0, 60, 00 n n 55. T sin cos n T T sin cos sin cos T sin cos Mentors Eduserv: Parus Lok Complex, Boring Road Crossing, Patna- Helpline No. : /4/6/7

12 NTSE FULL TEST- _0--07 PAGE NO. sin cos cos sin sin cos sin cos sin cos sin cos sin cos 56. T T sin cos cos sin T sin cos Option (A) is correct sin cos A 60 0 D B C 50 h 50 m h tan 60 AB AB h tan0 AB h AB tan h= 050 Distance b/w two planes = = 00 m 57. st three digits no s divisible by and having middle no 5 is nd No 5 rd No 455 4th No th No 754 6th No Clearly there will be six no s only 58. If x < 0 and 7 x 5x 65 x 5x 66 0 log x 5x 65 0 = (x )(x + 6) = 0 x =, 6 only x= 6 acceptable b/c x < 0 (given) 59. Let the polynomial f(x) It yields a remainder upon divisor by x i.e. f()=...() Corporate Office : Parus Lok Complex, Plot No.-6/7, Boring Road Crossing, Patna , Ph. No. : , 0, 54007

13 NTSE FULL TEST- _0--07 PAGE NO. 60. and also yields a remainder upon divisor by x i.e. f()=...() Now to find the remainder when f(x) is divided by (x )(x ) we can not use remainder theorem Let us use division algorithm Dividend = divisor quotient + remainder f(x) = (x ) (x ) q(x) +ax +b Put x=, f() =a + b a +b =...() put x=, f() =a + b a +b =...(4) by solving () and (4), we get a= and b= remainder=ax+b = x+ S S (C) 6. (C) 6.(A) 64. (C) 65. (C) 66. (C) 67. (B) 68. (D) 69. (C) 70.(C) 7. (C) 7. (D) 7. (A) 74. (A) 75. (C) 76. (C) 77.(B) 78. (D) 79. (C) 80. (C) 8. (B) 8. (C) 8. (C) 84.(A) 85. (D) 86. (A) 87. (A) 88. (C) 89. (B) 90. (B) 9.(C) 9. (D) 9. (C) 94. (B) 95. (B) 96. (A) 97. (A) 98.(A) 99. (A) 00. (D) Mentors Eduserv: Parus Lok Complex, Boring Road Crossing, Patna- Helpline No. : /4/6/7

NATIONAL TALENT SEARCH EXAMINATION-2017, NTSE STAGE-II SCHOLASTIC APTITUDE TEST (SAT)_HINTS & SOLUTIONS

NATIONAL TALENT SEARCH EXAMINATION-2017, NTSE STAGE-II SCHOLASTIC APTITUDE TEST (SAT)_HINTS & SOLUTIONS NATIONAL TALENT SEARCH EXAMINATION-07, NTSE STAGE-II -05-07 SCHOLASTIC APTITUDE TEST (SAT)_HINTS & SOLUTIONS 5. In M O 3 valency of metal M +3 So the formula of metal nitride will be M +3 N 3 M 3 N 3 MN

More information

WEEKLY TEST-2 GZRS-1902 (JEE ADVANCED PATTERN)

WEEKLY TEST-2 GZRS-1902 (JEE ADVANCED PATTERN) WEEKLY TEST- GZRS-90 (JEE DVNCED PTTERN) Test Date: 0--07 [ ] WT- (dv) GZRS-90_0..07. (B) PHYSICS ngle between a and p is : p a = cos a.p a p = cos 8 (6 9) (64 6) = cos 4 50 Clearly both are not perpendicular,

More information

PRMO _ (SOLUTIONS) [ 1 ]

PRMO _ (SOLUTIONS) [ 1 ] PRMO 07-8_0-08-07 (SOLUTIONS) [ ] PRMO 07-8 : QUESTIONS & SOLUTIONS. How many positive integers less than 000 have the property that the sum of the digits of each such number is divisible by 7 and the

More information

Pre-REGIONAL MATHEMATICAL OLYMPIAD, 2017

Pre-REGIONAL MATHEMATICAL OLYMPIAD, 2017 P-RMO 017 NATIONAL BOARD FOR HIGHER MATHEMATICS AND HOMI BHABHA CENTRE FOR SCIENCE EDUCATION TATA INSTITUTE OF FUNDAMENTAL RESEARCH Pre-REGIONAL MATHEMATICAL OLYMPIAD, 017 TEST PAPER WITH SOLUTION & ANSWER

More information

MENTORS EDUSERV SCHOLASTIC APTITUDE TEST (ME-SAT) SAMPLE TEST PAPER

MENTORS EDUSERV SCHOLASTIC APTITUDE TEST (ME-SAT) SAMPLE TEST PAPER MENTORS EDUSERV SCHOLASTIC APTITUDE TEST (ME-SAT) SAMPLE TEST PAPER [For Students presently in Class 11 going to Class 1 in 019] (Stream: Engineering) Time : hours Maximum Marks: 19 DO NOT BREAK THE SEALS

More information

SURA's Guides for 3rd to 12th Std for all Subjects in TM & EM Available. MARCH Public Exam Question Paper with Answers MATHEMATICS

SURA's Guides for 3rd to 12th Std for all Subjects in TM & EM Available. MARCH Public Exam Question Paper with Answers MATHEMATICS SURA's Guides for rd to 1th Std for all Subjects in TM & EM Available 10 th STD. MARCH - 017 Public Exam Question Paper with Answers MATHEMATICS [Time Allowed : ½ Hrs.] [Maximum Marks : 100] SECTION -

More information

, a 1. , a 2. ,..., a n

, a 1. , a 2. ,..., a n CHAPTER Points to Remember :. Let x be a variable, n be a positive integer and a 0, a, a,..., a n be constants. Then n f ( x) a x a x... a x a, is called a polynomial in variable x. n n n 0 POLNOMIALS.

More information

Pre-Regional Mathematical Olympiad Solution 2017

Pre-Regional Mathematical Olympiad Solution 2017 Pre-Regional Mathematical Olympiad Solution 07 Time:.5 hours. Maximum Marks: 50 [Each Question carries 5 marks]. How many positive integers less than 000 have the property that the sum of the digits of

More information

CBSE CLASS-10 MARCH 2018

CBSE CLASS-10 MARCH 2018 CBSE CLASS-10 MARCH 2018 MATHEMATICS Time : 2.30 hrs QUESTION & ANSWER Marks : 80 General Instructions : i. All questions are compulsory ii. This question paper consists of 30 questions divided into four

More information

ICSE Solved Paper, 2018

ICSE Solved Paper, 2018 ICSE Solved Paper, 018 Class-X Mathematics (Maximum Marks : 80) (Time allowed : Two hours and a half) Answers to this Paper must be written on the paper provided separately. You will not be allowed to

More information

ANSWER KEY & SOLUTIONS

ANSWER KEY & SOLUTIONS PRE-HALFYEARLY ASSESSMENT- [P-H-A MATHS SYLLABUS] ANSWER KEY & SOLUTIONS General Instructions:. The question paper comprises of four sections, A, B, C & D.. All questions are compulsory. 3. Section A Q

More information

Narayana IIT Academy

Narayana IIT Academy INDIA Sec: Jr IIT_IZ CUT-18 Date: 18-1-17 Time: 07:30 AM to 10:30 AM 013_P MaxMarks:180 KEY SHEET PHYSICS 1 ABCD ACD 3 AC 4 BD 5 AC 6 ABC 7 ACD 8 ABC 9 A 10 A 11 A 1 C 13 B 14 C 15 B 16 C 17 A 18 B 19

More information

CAREER POINT. PRMO EXAM-2017 (Paper & Solution) Sum of number should be 21

CAREER POINT. PRMO EXAM-2017 (Paper & Solution) Sum of number should be 21 PRMO EXAM-07 (Paper & Solution) Q. How many positive integers less than 000 have the property that the sum of the digits of each such number is divisible by 7 and the number itself is divisible by 3? Sum

More information

PHASE TEST-1 RB-1804 TO 1806, RBK-1802 & 1803 RBS-1801 & 1802 (JEE ADVANCED PATTERN)

PHASE TEST-1 RB-1804 TO 1806, RBK-1802 & 1803 RBS-1801 & 1802 (JEE ADVANCED PATTERN) PHASE TEST- RB-804 TO 806, RBK-80 & 80 RBS-80 & 80 (JEE ADVANCED PATTERN) Test Date: 0-09-07 [ ] PHASE TEST- (ADV) RB-804-806, RBK-80-80 & RBS-80-80_0.09.07. (B) En = ; Ea = y IP EA IP y EN I.P. y. (A)

More information

EDULABZ INTERNATIONAL NUMBER SYSTEM

EDULABZ INTERNATIONAL NUMBER SYSTEM NUMBER SYSTEM 1. Find the product of the place value of 8 and the face value of 7 in the number 7801. Ans. Place value of 8 in 7801 = 800, Face value of 7 in 7801 = 7 Required product = 800 7 = 00. How

More information

L1 2.1 Long Division of Polynomials and The Remainder Theorem Lesson MHF4U Jensen

L1 2.1 Long Division of Polynomials and The Remainder Theorem Lesson MHF4U Jensen L1 2.1 Long Division of Polynomials and The Remainder Theorem Lesson MHF4U Jensen In this section you will apply the method of long division to divide a polynomial by a binomial. You will also learn to

More information

SOLUTIONS SECTION A SECTION B

SOLUTIONS SECTION A SECTION B SOLUTIONS SECTION A 1. C (1). A (1) 3. B (1) 4. B (1) 5. C (1) 6. B (1) 7. A (1) 8. D (1) SECTION B 9. 3 3 + 7 = 3 3 7 3 3 7 3 3 + 7 6 3 7 = 7 7 6 3 7 3 3 7 0 10 = = 10. To find: (-1)³ + (7)³ + (5)³ Since

More information

Sample Question Paper Mathematics First Term (SA - I) Class IX. Time: 3 to 3 ½ hours

Sample Question Paper Mathematics First Term (SA - I) Class IX. Time: 3 to 3 ½ hours Sample Question Paper Mathematics First Term (SA - I) Class IX Time: 3 to 3 ½ hours M.M.:90 General Instructions (i) All questions are compulsory. (ii) The question paper consists of 34 questions divided

More information

CBSE MATHEMATICS (SET-2)_2019

CBSE MATHEMATICS (SET-2)_2019 CBSE 09 MATHEMATICS (SET-) (Solutions). OC AB (AB is tangent to the smaller circle) In OBC a b CB CB a b CB a b AB CB (Perpendicular from the centre bisects the chord) AB a b. In PQS PQ 4 (By Pythagoras

More information

L1 2.1 Long Division of Polynomials and The Remainder Theorem Lesson MHF4U Jensen

L1 2.1 Long Division of Polynomials and The Remainder Theorem Lesson MHF4U Jensen L1 2.1 Long Division of Polynomials and The Remainder Theorem Lesson MHF4U Jensen In this section you will apply the method of long division to divide a polynomial by a binomial. You will also learn to

More information

Pre RMO Exam Paper Solution:

Pre RMO Exam Paper Solution: Paper Solution:. How many positive integers less than 000 have the property that the sum of the digits of each such number is divisible by 7 and the number itself is divisible by 3? Sum of Digits Drivable

More information

CHAPTER 1 POLYNOMIALS

CHAPTER 1 POLYNOMIALS 1 CHAPTER 1 POLYNOMIALS 1.1 Removing Nested Symbols of Grouping Simplify. 1. 4x + 3( x ) + 4( x + 1). ( ) 3x + 4 5 x 3 + x 3. 3 5( y 4) + 6 y ( y + 3) 4. 3 n ( n + 5) 4 ( n + 8) 5. ( x + 5) x + 3( x 6)

More information

USA Aime 1983: Problems & Solutions 1

USA Aime 1983: Problems & Solutions 1 USA Aime 1983: Problems & Solutions 1 1 Problems 1. Let x,y, and z all exceed 1, and let w be a positive number such that log x w = 4, log y w = 40, and log xyz w = 1. Find log z w.. Let f(x) = x p + x

More information

PADASALAI CENTUM COACHING TEAM 10 TH MATHS FULL PORTION ONE MARKS ONLY

PADASALAI CENTUM COACHING TEAM 10 TH MATHS FULL PORTION ONE MARKS ONLY PADASALAI CENTUM COACHING TEAM 10 TH MATHS FULL PORTION ONE MARKS ONLY CHOOSE THE CORRECT ANSWER 100 X 1 = 100 1. If ACB, then A is (a) B (b) A \ B (c) A (d) B \ A 2. If n(a) = 20, n(b) = 30 and n(aub)

More information

Rao IIT Academy/ ICSE - Board 2018_Std X_Maths_QP + Solutions JEE MEDICAL-UG BOARDS KVPY NTSE OLYMPIADS. X - ICSE Board MATHS - QP + SOLUTIONS

Rao IIT Academy/ ICSE - Board 2018_Std X_Maths_QP + Solutions JEE MEDICAL-UG BOARDS KVPY NTSE OLYMPIADS. X - ICSE Board MATHS - QP + SOLUTIONS Rao IIT Academy/ ICSE - Board 018_Std X_Maths_QP + Solutions JEE MEDICAL-UG BOARDS KVPY NTSE OLYMPIADS X - ICSE Board Date: 7.0.018 MATHS - QP + SOLUTIONS SECTION - A (40 Marks) Attempt all questions from

More information

Pre-Algebra 2. Unit 9. Polynomials Name Period

Pre-Algebra 2. Unit 9. Polynomials Name Period Pre-Algebra Unit 9 Polynomials Name Period 9.1A Add, Subtract, and Multiplying Polynomials (non-complex) Explain Add the following polynomials: 1) ( ) ( ) ) ( ) ( ) Subtract the following polynomials:

More information

ICSE QUESTION PAPER Class X Maths (2016) Solution

ICSE QUESTION PAPER Class X Maths (2016) Solution ICSE QUESTION PAPER Class X Maths (016) Solution SECTION A 1. (a) Let f(x) x x kx 5 Using remainder theorem, f() 7 () () k() 5 7 (8) (4) k() 5 7 16 1 k 5 7 k 16 1 5 7 k 6 k 1 (b) A = 9A + MI A 9A mi...

More information

PRMO Solution

PRMO Solution PRMO Solution 0.08.07. How many positive integers less than 000 have the property that the sum of the digits of each such number is divisible by 7 and the number itself is divisible by 3?. Suppose a, b

More information

Sec 4 Maths SET D PAPER 2

Sec 4 Maths SET D PAPER 2 S4MA Set D Paper Sec 4 Maths Exam papers with worked solutions SET D PAPER Compiled by THE MATHS CAFE P a g e Answer all questions. Write your answers and working on the separate Answer Paper provided.

More information

1 / 23

1 / 23 CBSE-XII-07 EXAMINATION CBSE-X-009 EXAMINATION MATHEMATICS Series: HRL Paper & Solution Code: 0/ Time: Hrs. Max. Marks: 80 General Instuctions : (i) All questions are compulsory. (ii) The question paper

More information

1 / 24

1 / 24 CBSE-XII-017 EXAMINATION CBSE-X-01 EXAMINATION MATHEMATICS Paper & Solution Time: 3 Hrs. Max. Marks: 90 General Instuctions : 1. All questions are compulsory.. The question paper consists of 34 questions

More information

b a a b A. ACEG B. BDFH C. IKMO D. YACE A. 2 B C D. 23

b a a b A. ACEG B. BDFH C. IKMO D. YACE A. 2 B C D. 23 1. In each of the following question there are five groups of letters four of them are alike in some manner, while one is different. Find out the different one. ACEG BDFH IKMO YACE. a b If a, b be the

More information

Paper: 03 Class-X-Math: Summative Assessment - I

Paper: 03 Class-X-Math: Summative Assessment - I 1 P a g e Paper: 03 Class-X-Math: Summative Assessment - I Total marks of the paper: 90 Total time of the paper: 3.5 hrs Questions: 1] Triangle ABC is similar to triangle DEF and their areas are 64 cm

More information

ANSWERS, HINTS & SOLUTIONS HALF COURSE TEST VII (Paper - 1) Q. No. PHYSICS CHEMISTRY MATHEMATICS. 1. p); (D q, r) p) (D s) 2.

ANSWERS, HINTS & SOLUTIONS HALF COURSE TEST VII (Paper - 1) Q. No. PHYSICS CHEMISTRY MATHEMATICS. 1. p); (D q, r) p) (D s) 2. 1 AIITS-HCT-VII (Paper-1)-PCM (Sol)-JEE(Advanced)/16 FIITJEE Students From All Programs have bagged in Top 100, 77 in Top 00 and 05 in Top 500 All India Ranks. FIITJEE Performance in JEE (Advanced), 015:

More information

Euclidean Domains. Kevin James

Euclidean Domains. Kevin James Suppose that R is an integral domain. Any function N : R N {0} with N(0) = 0 is a norm. If N(a) > 0, a R \ {0 R }, then N is called a positive norm. Suppose that R is an integral domain. Any function N

More information

4) If ax 2 + bx + c = 0 has equal roots, then c is equal. b) b 2. a) b 2

4) If ax 2 + bx + c = 0 has equal roots, then c is equal. b) b 2. a) b 2 Karapettai Nadar Boys Hr. Sec. School One Word Test No 1 Standard X Time: 20 Minutes Marks: (15 1 = 15) Answer all the 15 questions. Choose the orrect answer from the given four alternatives and write

More information

Part (1) Second : Trigonometry. Tan

Part (1) Second : Trigonometry. Tan Part (1) Second : Trigonometry (1) Complete the following table : The angle Ratio 42 12 \ Sin 0.3214 Cas 0.5321 Tan 2.0625 (2) Complete the following : 1) 46 36 \ 24 \\ =. In degrees. 2) 44.125 = in degrees,

More information

IIT-JEE AIPMT AIEEE OLYMPIADS KVPY NTSE

IIT-JEE AIPMT AIEEE OLYMPIADS KVPY NTSE IIT-JEE AIPMT AIEEE OLYMPIADS KVPY NTSE STaRT-01 CLASS-IX Time : 90 min. Maximum Marks : 00 GENERAL INSTRUCTIONS 1. he question paper contains 50 questions, 15 Questions from Mathematics (1-15), 10 questions

More information

2. A die is rolled 3 times, the probability of getting a number larger than the previous number each time is

2. A die is rolled 3 times, the probability of getting a number larger than the previous number each time is . If P(A) = x, P = 2x, P(A B) = 2, P ( A B) = 2 3, then the value of x is (A) 5 8 5 36 6 36 36 2. A die is rolled 3 times, the probability of getting a number larger than the previous number each time

More information

ADVANCED MATHS TEST - I PRELIMS

ADVANCED MATHS TEST - I PRELIMS Model Papers Code : 1101 Advanced Math Test I & II ADVANCED MATHS TEST - I PRELIMS Max. Marks : 75 Duration : 75 Mins. General Instructions : 1. Please find the Answer Sheets (OMR) with in the envelop

More information

1 / 23

1 / 23 CBSE-XII-017 EXAMINATION CBSE-X-008 EXAMINATION MATHEMATICS Series: RLH/ Paper & Solution Code: 30//1 Time: 3 Hrs. Max. Marks: 80 General Instuctions : (i) All questions are compulsory. (ii) The question

More information

10 th MATHS SPECIAL TEST I. Geometry, Graph and One Mark (Unit: 2,3,5,6,7) , then the 13th term of the A.P is A) = 3 2 C) 0 D) 1

10 th MATHS SPECIAL TEST I. Geometry, Graph and One Mark (Unit: 2,3,5,6,7) , then the 13th term of the A.P is A) = 3 2 C) 0 D) 1 Time: Hour ] 0 th MATHS SPECIAL TEST I Geometry, Graph and One Mark (Unit:,3,5,6,7) [ Marks: 50 I. Answer all the questions: ( 30 x = 30). If a, b, c, l, m are in A.P. then the value of a b + 6c l + m

More information

a Write down the coordinates of the point on the curve where t = 2. b Find the value of t at the point on the curve with coordinates ( 5 4, 8).

a Write down the coordinates of the point on the curve where t = 2. b Find the value of t at the point on the curve with coordinates ( 5 4, 8). Worksheet A 1 A curve is given by the parametric equations x = t + 1, y = 4 t. a Write down the coordinates of the point on the curve where t =. b Find the value of t at the point on the curve with coordinates

More information

Mathematics Class X Past Year Paper Time: 2½ hour Total Marks: 80

Mathematics Class X Past Year Paper Time: 2½ hour Total Marks: 80 Pas Year Paper Mathematics Class X Past Year Paper - 013 Time: ½ hour Total Marks: 80 Solution SECTION A (40 marks) Sol. 1 (a) A + X B + C 6 3 4 0 X 0 4 0 0 6 6 4 4 0 X 0 8 0 0 6 4 X 0 8 4 6 X 8 0 4 10

More information

SECTION A(1) k k 1= = or (rejected) k 1. Suggested Solutions Marks Remarks. 1. x + 1 is the longest side of the triangle. 1M + 1A

SECTION A(1) k k 1= = or (rejected) k 1. Suggested Solutions Marks Remarks. 1. x + 1 is the longest side of the triangle. 1M + 1A SECTION A(). x + is the longest side of the triangle. ( x + ) = x + ( x 7) (Pyth. theroem) x x + x + = x 6x + 8 ( x )( x ) + x x + 9 x = (rejected) or x = +. AP and PB are in the golden ratio and AP >

More information

AS PURE MATHS REVISION NOTES

AS PURE MATHS REVISION NOTES AS PURE MATHS REVISION NOTES 1 SURDS A root such as 3 that cannot be written exactly as a fraction is IRRATIONAL An expression that involves irrational roots is in SURD FORM e.g. 2 3 3 + 2 and 3-2 are

More information

Higher Order Thinking Skill questions

Higher Order Thinking Skill questions Higher Order Thinking Skill questions TOPIC- Constructions (Class- X) 1. Draw a triangle ABC with sides BC = 6.3cm, AB = 5.2cm and ÐABC = 60. Then construct a triangle whose sides are times the corresponding

More information

CBSE CLASS X MATH -SOLUTION Therefore, 0.6, 0.25 and 0.3 are greater than or equal to 0 and less than or equal to 1.

CBSE CLASS X MATH -SOLUTION Therefore, 0.6, 0.25 and 0.3 are greater than or equal to 0 and less than or equal to 1. CBSE CLASS X MATH -SOLUTION 011 Q1 The probability of an event is always greater than or equal to zero and less than or equal to one. Here, 3 5 = 0.6 5% = 5 100 = 0.5 Therefore, 0.6, 0.5 and 0.3 are greater

More information

Mathematics. Mock Paper. With. Blue Print of Original Paper. on Latest Pattern. Solution Visits:

Mathematics. Mock Paper. With. Blue Print of Original Paper. on Latest Pattern. Solution Visits: 10 th CBSE{SA I} Mathematics Mock Paper With Blue Print of Original Paper on Latest Pattern Solution Visits: www.pioneermathematics.com/latest_updates www.pioneermathematics.com S.C.O. - 36, Sector 40

More information

SUMMATIVE ASSESSMENT-1 SAMPLE PAPER (SET-2) MATHEMATICS CLASS IX

SUMMATIVE ASSESSMENT-1 SAMPLE PAPER (SET-2) MATHEMATICS CLASS IX SUMMATIVE ASSESSMENT-1 SAMPLE PAPER (SET-) MATHEMATICS CLASS IX Time: 3 to 3 1 hours Maximum Marks: 80 GENERAL INSTRUCTIONS: 1. All questions are compulsory.. The question paper is divided into four sections

More information

HINTS & SOLUTIONS NATIONAL STANDARD EXAMINATION IN JUNIOR SCIENCE (NSEJS)

HINTS & SOLUTIONS NATIONAL STANDARD EXAMINATION IN JUNIOR SCIENCE (NSEJS) NATIONAL STANDARD EXAMINATION IN JUNIOR SCIENCE (NSEJS) DATE : 9--07. (a) 008, 09,.., 9997 a 008 d 0 a n 9997 a n a + (n )d 9997 008 + (n ) 0 8989 (n ) 0 89 n n 90. HINTS & SOLUTIONS CODE : JS-5. (c)...

More information

KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION

KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION SAMPLE PAPER 04 (2017-18) SUBJECT: MATHEMATICS(041) BLUE PRINT : CLASS X Unit Chapter VSA (1 mark) SA I (2 marks) SA II (3 marks) LA (4 marks) Total Unit

More information

Solutions to RSPL/1. Mathematics 10

Solutions to RSPL/1. Mathematics 10 Solutions to RSPL/. It is given that 3 is a zero of f(x) x 3x + p. \ (x 3) is a factor of f(x). So, (3) 3(3) + p 0 8 9 + p 0 p 9 Thus, the polynomial is x 3x 9. Now, x 3x 9 x 6x + 3x 9 x(x 3) + 3(x 3)

More information

MT EDUCARE LTD. SUMMATIVE ASSESSMENT Roll No. Code No. 31/1

MT EDUCARE LTD. SUMMATIVE ASSESSMENT Roll No. Code No. 31/1 CBSE - X MT EDUCARE LTD. SUMMATIVE ASSESSMENT - 03-4 Roll No. Code No. 3/ Series RLH Please check that this question paper contains 6 printed pages. Code number given on the right hand side of the question

More information

DESIGN OF THE QUESTION PAPER

DESIGN OF THE QUESTION PAPER SET-II DESIGN OF THE QUESTION PAPER MATHEMATICS CLASS IX Time : 3 Hours Maximum Marks : 80 The weightage or the distribution of marks over different dimensions of the question paper shall be as follows:

More information

CAREER POINT PRE FOUNDATION DIVISON CLASS-9. IMO Stage-II Exam MATHEMATICS Date :

CAREER POINT PRE FOUNDATION DIVISON CLASS-9. IMO Stage-II Exam MATHEMATICS Date : CAREER POINT PRE FOUNDATION DIVISON IMO Stage-II Exam.-07 CLASS-9 MATHEMATICS Date : -0-07 Q. In the given figure, PQR is a right angled triangle, right angled at Q. If QRST is a square on side QR and

More information

Paper: 02 Class-X-Math: Summative Assessment - I

Paper: 02 Class-X-Math: Summative Assessment - I 1 P a g e Paper: 02 Class-X-Math: Summative Assessment - I Total marks of the paper: 90 Total time of the paper: 3.5 hrs Questions: 1] The relation connecting the measures of central tendencies is [Marks:1]

More information

1 1,059, ,210,144

1 1,059, ,210,144 Number and Operations in Base Ten 4: Fluently add and subtract multi-digit whole numbers using the standard algorithm. 1 I can fluently add and subtract multidigit numbers using the standard algorithm.

More information

FIITJEE PET VI (REG_1 ST YEAR)

FIITJEE PET VI (REG_1 ST YEAR) FIITJEE PET VI (REG_1 ST YEAR) MAINS_SET A DATE: 8.07.018 Time: 3 hours Maximum Marks: 360 INSTRUCTIONS: Instructions to the Candidates 1. This Test Booklet consists of 90 questions. Use Blue/Black ball

More information

Ch. 1: Introduction to Chemistry. Ch. 2: Matter and Change

Ch. 1: Introduction to Chemistry. Ch. 2: Matter and Change Review Sheet for Chemistry First Semester Final Refer to your class notes, worksheets, and the textbook to complete this review sheet. Study early so that you will have time to ask questions about what

More information

KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32

KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32 KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32 SAMPLE PAPER 05 (2018-19) SUBJECT: MATHEMATICS(041) BLUE PRINT : CLASS X Unit Chapter VSA (1 mark) SA I (2 marks) SA II (3 marks) LA (4 marks) Total Unit

More information

Q.1 If a, b, c are distinct positive real in H.P., then the value of the expression, (A) 1 (B) 2 (C) 3 (D) 4. (A) 2 (B) 5/2 (C) 3 (D) none of these

Q.1 If a, b, c are distinct positive real in H.P., then the value of the expression, (A) 1 (B) 2 (C) 3 (D) 4. (A) 2 (B) 5/2 (C) 3 (D) none of these Q. If a, b, c are distinct positive real in H.P., then the value of the expression, b a b c + is equal to b a b c () (C) (D) 4 Q. In a triangle BC, (b + c) = a bc where is the circumradius of the triangle.

More information

x + x y = 1... (1) and y = 7... (2) x + x 2 49 = 1 x = 1 + x 2 2x 2x = 48 x = 24 z 2 = x 2 + y 2 = 625 Ans.]

x + x y = 1... (1) and y = 7... (2) x + x 2 49 = 1 x = 1 + x 2 2x 2x = 48 x = 24 z 2 = x 2 + y 2 = 625 Ans.] Q. If + 0 then which of the following must be true on the complex plane? (A) Re() < 0 (B*) Re() 0 (C) Im() 0 (D) [Hint: ( + ) 0 0 or i 0 or ± i Re() 0] Q. There is only one way to choose real numbers M

More information

Core Mathematics C1 (AS) Unit C1

Core Mathematics C1 (AS) Unit C1 Core Mathematics C1 (AS) Unit C1 Algebraic manipulation of polynomials, including expanding brackets and collecting like terms, factorisation. Graphs of functions; sketching curves defined by simple equations.

More information

KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32

KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32 KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32 SAMPLE PAPER 03 (2018-19) SUBJECT: MATHEMATICS(041) BLUE PRINT : CLASS X Unit Chapter VSA (1 mark) SA I (2 marks) SA II (3 marks) LA (4 marks) Total Unit

More information

Time: 3 Hrs. M.M. 90

Time: 3 Hrs. M.M. 90 Class: X Subject: Mathematics Topic: SA1 No. of Questions: 34 Time: 3 Hrs. M.M. 90 General Instructions: 1. All questions are compulsory. 2. The questions paper consists of 34 questions divided into four

More information

UNC Charlotte 2005 Comprehensive March 7, 2005

UNC Charlotte 2005 Comprehensive March 7, 2005 March 7, 2005 1. The numbers x and y satisfy 2 x = 15 and 15 y = 32. What is the value xy? (A) 3 (B) 4 (C) 5 (D) 6 (E) none of A, B, C or D Solution: C. Note that (2 x ) y = 15 y = 32 so 2 xy = 2 5 and

More information

Pure Core 2. Revision Notes

Pure Core 2. Revision Notes Pure Core Revision Notes June 06 Pure Core Algebra... Polynomials... Factorising... Standard results... Long division... Remainder theorem... 4 Factor theorem... 5 Choosing a suitable factor... 6 Cubic

More information

KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION

KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION SAMPLE PAPER 03 (2017-18) SUBJECT: MATHEMATICS(041) BLUE PRINT : CLASS X Unit Chapter VSA (1 mark) SA I (2 marks) SA II (3 marks) LA (4 marks) Total Unit

More information

Review exercise 2. 1 The equation of the line is: = 5 a The gradient of l1 is 3. y y x x. So the gradient of l2 is. The equation of line l2 is: y =

Review exercise 2. 1 The equation of the line is: = 5 a The gradient of l1 is 3. y y x x. So the gradient of l2 is. The equation of line l2 is: y = Review exercise The equation of the line is: y y x x y y x x y 8 x+ 6 8 + y 8 x+ 6 y x x + y 0 y ( ) ( x 9) y+ ( x 9) y+ x 9 x y 0 a, b, c Using points A and B: y y x x y y x x y x 0 k 0 y x k ky k x a

More information

FOUNDATION MATHEMATICS

FOUNDATION MATHEMATICS FOUNDATION MATHEMATICS CLASS - IX Module - Sr. No. Chapters Page No.. Number System 60. Polynomials 6. Co-ordinate Geometry 6 4. Linear Equations in Two 7 7 Variables ETOOS EDUCATION PVT. LTD. Corporate

More information

= 9 4 = = = 8 2 = 4. Model Question paper-i SECTION-A 1.C 2.D 3.C 4. C 5. A 6.D 7.B 8.C 9.B B 12.B 13.B 14.D 15.

= 9 4 = = = 8 2 = 4. Model Question paper-i SECTION-A 1.C 2.D 3.C 4. C 5. A 6.D 7.B 8.C 9.B B 12.B 13.B 14.D 15. www.rktuitioncentre.blogspot.in Page 1 of 8 Model Question paper-i SECTION-A 1.C.D 3.C. C 5. A 6.D 7.B 8.C 9.B 10. 11.B 1.B 13.B 1.D 15.A SECTION-B 16. P a, b, c, Q g,, x, y, R {a, e, f, s} R\ P Q {a,

More information

Key Equations. Determining the smallest change in an atom's energy.

Key Equations. Determining the smallest change in an atom's energy. ATOMIC STRUCTURE AND PERIODICITY Matter and Energy Key Equations λν = c ΔE = hν Relating speed of a wave to its wavelength and frequency. Determining the smallest change in an atom's energy. H( λ =R n

More information

DESIGN OF THE QUESTION PAPER Mathematics Class X

DESIGN OF THE QUESTION PAPER Mathematics Class X SET-I DESIGN OF THE QUESTION PAPER Mathematics Class X Time : 3 Hours Maximum Marks : 80 Weightage and the distribution of marks over different dimensions of the question shall be as follows: (A) Weightage

More information

VKR Classes TIME BOUND TESTS 1-7 Target JEE ADVANCED For Class XI VKR Classes, C , Indra Vihar, Kota. Mob. No

VKR Classes TIME BOUND TESTS 1-7 Target JEE ADVANCED For Class XI VKR Classes, C , Indra Vihar, Kota. Mob. No VKR Classes TIME BOUND TESTS -7 Target JEE ADVANCED For Class XI VKR Classes, C-9-0, Indra Vihar, Kota. Mob. No. 9890605 Single Choice Question : PRACTICE TEST-. The smallest integer greater than log +

More information

1. SETS AND FUNCTIONS

1. SETS AND FUNCTIONS . SETS AND FUNCTIONS. For two sets A and B, A, B A if and only if B A A B A! B A + B z. If A B, then A + B is B A\ B A B\ A. For any two sets Pand Q, P + Q is " x : x! P or x! Q, " x : x! P and x b Q,

More information

Review Package #3 Atomic Models and Subatomic Particles The Periodic Table Chemical Bonding

Review Package #3 Atomic Models and Subatomic Particles The Periodic Table Chemical Bonding Chemistry 11 Review Package #3 Atomic Models and Subatomic Particles The Periodic Table Chemical Bonding 1. Atomic Models and Subatomic Particles: A. Subatomic Particles and Average Atomic Mass: - Subatomic

More information

NABTEB Past Questions and Answers - Uploaded online

NABTEB Past Questions and Answers - Uploaded online NATIONAL BUSINESS AND TECHNICAL EXAMINATIONS BOARD MAY/JUNE 006 NBC/NTC EXAMINATION MATHEMATICS 0.085 0.67 1(a) Evaluate, 3.36 leaving your answer in standard form. If the angles of a polygon are given

More information

CBSE QUESTION PAPER CLASS-X MATHS

CBSE QUESTION PAPER CLASS-X MATHS CBSE QUESTION PAPER CLASS-X MATHS SECTION - A Question 1: In figure, AB = 5 3 cm, DC = 4cm, BD = 3cm, then tan θ is (a) (b) (c) (d) 1 3 2 3 4 3 5 3 Question 2: In figure, what values of x will make DE

More information

1. The unit vector perpendicular to both the lines. Ans:, (2)

1. The unit vector perpendicular to both the lines. Ans:, (2) 1. The unit vector perpendicular to both the lines x 1 y 2 z 1 x 2 y 2 z 3 and 3 1 2 1 2 3 i 7j 7k i 7j 5k 99 5 3 1) 2) i 7j 5k 7i 7j k 3) 4) 5 3 99 i 7j 5k Ans:, (2) 5 3 is Solution: Consider i j k a

More information

(Question paper - With Answers) STD. X - MATHEMATICS. [Time Allowed : 2½ Hrs.] [Maximum Marks : 100]

(Question paper - With Answers) STD. X - MATHEMATICS. [Time Allowed : 2½ Hrs.] [Maximum Marks : 100] GOVT SUPPLEMENTARY EXAM OCTOER - 06 (Question paper - With Answers) STD. X - MATHEMATICS [Time Allowed : ½ Hrs.] [Maimum Marks : 00] SECTION - I 8. The equation of a straight line passing through the point

More information

Name: Index Number: Class: CATHOLIC HIGH SCHOOL Preliminary Examination 3 Secondary 4

Name: Index Number: Class: CATHOLIC HIGH SCHOOL Preliminary Examination 3 Secondary 4 Name: Inde Number: Class: CATHOLIC HIGH SCHOOL Preliminary Eamination 3 Secondary 4 ADDITIONAL MATHEMATICS 4047/1 READ THESE INSTRUCTIONS FIRST Write your name, register number and class on all the work

More information

Why and how atoms combine

Why and how atoms combine Ancheta 2010 Name: Date: Period: Seat No.: A. Lewis diagrams Why and how atoms combine When atoms combine, only electrons in the outer (valence) shell are involved. We can represent these valence electrons

More information

REQUIRED MATHEMATICAL SKILLS FOR ENTERING CADETS

REQUIRED MATHEMATICAL SKILLS FOR ENTERING CADETS REQUIRED MATHEMATICAL SKILLS FOR ENTERING CADETS The Department of Applied Mathematics administers a Math Placement test to assess fundamental skills in mathematics that are necessary to begin the study

More information

Higher Mathematics Course Notes

Higher Mathematics Course Notes Higher Mathematics Course Notes Equation of a Line (i) Collinearity: (ii) Gradient: If points are collinear then they lie on the same straight line. i.e. to show that A, B and C are collinear, show that

More information

MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.

MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Test 4 Name MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. 1) Which of the subshells below do not exist due to the constraints upon the azimuthal

More information

SUMMATIVE ASSESSMENT - I (2012) MATHEMATICS CLASS IX. Time allowed : 3 hours Maximum Marks :90

SUMMATIVE ASSESSMENT - I (2012) MATHEMATICS CLASS IX. Time allowed : 3 hours Maximum Marks :90 SUMMATIVE ASSESSMENT - I (2012) MATHEMATICS CLASS IX Time allowed : 3 hours Maximum Marks :90 General Instructions: i. All questions are compulsory. ii. The question paper consists of 34 questions divided

More information

Nozha Directorate of Education Form : 2 nd Prep. Nozha Language Schools Ismailia Road Branch

Nozha Directorate of Education Form : 2 nd Prep. Nozha Language Schools Ismailia Road Branch Cairo Governorate Department : Maths Nozha Directorate of Education Form : 2 nd Prep. Nozha Language Schools Sheet Ismailia Road Branch Sheet ( 1) 1-Complete 1. in the parallelogram, each two opposite

More information

Properties of substances are largely dependent on the bonds holding the material together.

Properties of substances are largely dependent on the bonds holding the material together. Basics of Chemical Bonding AP Chemistry Lecture Outline Properties of substances are largely dependent on the bonds holding the material together. Basics of Bonding A chemical bond occurs when atoms or

More information

2. (i) Find the equation of the circle which passes through ( 7, 1) and has centre ( 4, 3).

2. (i) Find the equation of the circle which passes through ( 7, 1) and has centre ( 4, 3). Circle 1. (i) Find the equation of the circle with centre ( 7, 3) and of radius 10. (ii) Find the centre of the circle 2x 2 + 2y 2 + 6x + 8y 1 = 0 (iii) What is the radius of the circle 3x 2 + 3y 2 + 5x

More information

TOPIC-1. Unit -I : Number System. Chapter - 1 : Real Numbers. Euclid s Division Lemma and Fundamental Theorem of Arithmetic.

TOPIC-1. Unit -I : Number System. Chapter - 1 : Real Numbers. Euclid s Division Lemma and Fundamental Theorem of Arithmetic. Unit -I : Number System Chapter - : Real Numbers TOPIC- Euclid s Division Lemma and Fundamental Theorem of rithmetic lgorithm : n algorithm is a series of well defined steps which gives a procedure for

More information

Unit 2 Rational Functionals Exercises MHF 4UI Page 1

Unit 2 Rational Functionals Exercises MHF 4UI Page 1 Unit 2 Rational Functionals Exercises MHF 4UI Page Exercises 2.: Division of Polynomials. Divide, assuming the divisor is not equal to zero. a) x 3 + 2x 2 7x + 4 ) x + ) b) 3x 4 4x 2 2x + 3 ) x 4) 7. *)

More information

(This type of questions may be asked in the examination )

(This type of questions may be asked in the examination ) 34. The slope of a straight line parallel to the line 2x + 4y + 5 = 0 is... a) 2 b) 1 / 2 c) - 1 / 2 d) - 2 35. The angle of inclination of a straight line whose slope is is... a) 0 0 b) 30 0 c) 60 0 d)

More information

Homework Packet Unit 2. b. Al 3+, F, Na +, Mg 2+, O 2

Homework Packet Unit 2. b. Al 3+, F, Na +, Mg 2+, O 2 Name Period Homework Packet Unit 2 1. Which of the following is the correct empirical formula for a compound that has 37.5% C, 12.6% H, and 49.9% O? (A) C 2 H 4 O (B) CH 4 O 2 (C) CH 5 O 2 (D) CH 4 O (E)

More information

Symbols. Table 1 A set of common elements, their symbols and physical state

Symbols. Table 1 A set of common elements, their symbols and physical state Symbols Symbols are a kind of shorthand system for writing down elements and compounds. Each element has a particular one or two letter symbol. The first letter of a symbol is always capital, and if there

More information

KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION

KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION KENDRIYA VIDYALAYA SANGATHAN, HYDERABAD REGION SAMPLE PAPER 01 F PERIODIC TEST III EXAM (2017-18) SUBJECT: MATHEMATICS(041) BLUE PRINT : CLASS IX Unit Chapter VSA (1 mark) SA I (2 marks) SA II (3 marks)

More information

CLASS-IX MATHEMATICS. For. Pre-Foundation Course CAREER POINT

CLASS-IX MATHEMATICS. For. Pre-Foundation Course CAREER POINT CLASS-IX MATHEMATICS For Pre-Foundation Course CAREER POINT CONTENTS S. No. CHAPTERS PAGE NO. 0. Number System... 0 3 0. Polynomials... 39 53 03. Co-ordinate Geometry... 54 04. Introduction to Euclid's

More information

for the Common Core State Standards 2012 to the Common Core Georgia Performance Standards Grade 4

for the Common Core State Standards 2012 to the Common Core Georgia Performance Standards Grade 4 A Correlation of for the Common Core State s 2012 to the Common Core Georgia Performance s Grade 4 FORMAT FOR CORRELATION TO THE COMMON CORE GEORGIA PERFORMANCE STANDARDS (CCGPS) Subject Area: K-12 Mathematics

More information

KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32

KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32 KENDRIYA VIDYALAYA GACHIBOWLI, GPRA CAMPUS, HYD 32 SAMPLE PAPER 02 (2018-19) SUBJECT: MATHEMATICS(041) BLUE PRINT : CLASS X Unit Chapter VSA (1 mark) SA I (2 marks) SA II (3 marks) LA (4 marks) Total Unit

More information

CBSE CLASS-10 MARCH 2018

CBSE CLASS-10 MARCH 2018 CBSE CLASS-10 MARCH 2018 MATHEMATICS Time : 2.30 hrs QUESTION Marks : 80 General Instructions : i. All questions are compulsory ii. This question paper consists of 30 questions divided into four sections

More information