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![]() You are looking for the syllabus for BITSAT exam. Here is the syllabus: 1. Units & Measurement 1.1 Units (Different systems of units, SI units, fundamental and derived units) 1.2 Dimensional Analysis 1.3 Precision and significant figures 1.4 Fundamental measurements in Physics (Verniercalipers, screw gauge, Physical balance etc) 2. Kinematics 2.1 Properties of vectors 2.2 Position, velocity and acceleration vectors 2.3 Motion with constant acceleration 2.4 Projectile motion 2.5 Uniform circular motion 2.6 Relative motion 3. Newton’s Laws of Motion 3.1 Newton’s laws (free body diagram, resolution of forces) 3.2 Motion on an inclined plane 3.3 Motion of blocks with pulley systems 3.4 Circular motion – centripetal force 3.5 Inertial and non-inertial frames 4. Impulse and Momentum 4.1 Definition of impulse and momentum 4.2 Conservation of momentum 4.3 Collisions 4.4 Momentum of a system of particles 4.5 Center of mass For the rest of the syllabus click on the attachment .
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#4
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As you want to get Birla Institute of Technology & Science entrance examination paper so for your help I am uploading the question paper here. There are total 80 questions of reasoning in the file. All the questions are objective type questions. The answers are also given in the file.
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#6
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You are looking for the Birla Institute of Technology Pilani Birla Institute of Technology and Science Admission Test (BITSAT) question paper, here i am uploading a file from where you can download the Birla Institute of Technology Pilani Birla Institute of Technology and Science Admission Test (BITSAT) question paper some of the questions are follows: 1. If a = i A j A k , b = 4 i A 3 j A 4 k and c = i A a j A b k are linearly dependent vectors and c = 3 , then (1) a = 1, b = - 1 (2) a = 1, b = ± 1 (3) a = - 1, b = ± 1 (4) a = ± 1, b = 1 2. Let h(x) = f(x) - (f(x))2 + (f(x))3 for every real number x. Then (1) h is increasing whenever f is increasing (2) h is increasing whenever f is decreasing (3) h is decreasing whenever f is increasing (4) nothing can be said in general 3. Let n be an odd integer. If sin nq = Œ r = 0 n b r sin rq, for every value of q, then (1) b0 = 1, b1 = 3 (2) b0 = 0, b1 = n (3) b0 = - 1, b1 = n (4) b0 = 0, b1 = n2 - 3n + 3 4. Number of divisors of the form 4n + 2(n ³ 0) of the integer 240 is (1) 4 (2) 8 (3) 10 (4) 3 5. Let h(x) = min {x, x2}, for every real number of x. Then (1) h is not continuous (2) h is differentiable for all x (3) h¢(x) = 0 for all x > 1 (4) h is not differentiable at two values of x 6. If in a triangle PQR, sin P, sin Q, sin R are in A.P., then (1) the altitudes are in A.P. (1) the altitudes are in H.P. (3) the medians are in G.P. (4) the medians are in A.P. 7. If f x = x B 1 x 2 A 1 , for every real number x, then the minimum value of f (1) does not exist because f is unbounded (2) is not attained even though f is bounded (3) is equal to 1 (4) is equal to – 1 10. The number of common tangents to the circles x2 + y2 = 4 and x2 + y2 - 6x - 8y = 24 is (1) 0 (2) 1 (3) 3 (4) 4 11. If w is an imaginary cube root of unity, then (1 + w - w2)7 equals (1) 128 w (2) - 128 w (3) 128 w2 (4) - 128 w2
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#8
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You want to collect BITSAT previous year question papers with solutions but I have only BITSAT previous year question papers so I am sharing that only I have no answer key of all these paper; ![]() Address BITS Pilani, Rajasthan Map
__________________ https://t.me/pump_upp Last edited by Aakashd; July 27th, 2018 at 04:17 PM. |
#10
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You are looking for the BITSAT question paper i am giving here paper pattern: BITSAT is of total 3-hour duration (without break). The test consists of 4 parts: Part I : Physics Part II : Chemistry Part III : (a) English Proficiency and (b) Logical Reasoning Part IV : Mathematics Sections Subject No of questions Part I Physics 40 Part II Chemistry 40 Part III (a) English Proficiency (b) Logical Reasoning 15 Part IV Mathematics 45 Total: 150 Question paper: Here is the link of BITSAT question paper: |
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