#1
April 8th, 2017, 03:21 PM
| |||
| |||
MET IIA Past Papers
Hi buddy here I am looking for IIA Entrance Exam paper of last year so would you plz tell me from where I ca get it ??
|
#2
April 8th, 2017, 04:27 PM
| |||
| |||
Re: MET IIA Past Papers
As you are looking for IIA Entrance Exam paper of last year so on your demand I am providing same for you : 1. Black-body radiation, at temperature Ti fills a volume V . The system expands adiabatically and reversibly to a volume 8 V . The final temperature Tf = xTi, where the factor x is equal to (a) 0.5 (b) 2.8 (c) 0.25 (d) 1 2. A particle of mass m, constrained to move along the x-axis. The potential energy is given by, V (x) = a + bx + cx2, where a, b and c are positive constants. If the particle is disturbed slightly from its equilibrium position, then it follows that (a) it performs simple harmonic motion with period 2π √ (m/2c) (b) it performs simple harmonic motion with period 2π √ (ma/2b2) (c) it moves with constant velocity (d) it moves with constant acceleration 3. Consider a square ABCD, of side a, with charges +q,−q,+q,−q placed at the vertices, A, B, C, D respectively in a clockwise manner. The electrostatic potential at some point located at a distance r (where r ≫ a) is proportional to (a) a constant (b) 1/r (c) 1/r2 (d) 1/r3 4. The general solution of dy/dx − y = 2ex is (where C is an arbitrary constant) (a) e2x + Cex (b) 2xex + Cex (c) 2xex + C (d) ex2 + C 5. The value of lim θ→0 (ln(1 + sinθ) sinθ ) is (a) ∞ (b) −∞ (c) 1 (d) 0 IIA Entrance Exam paper |
|