Barrons AP Calculus - David Bock

(dmanu) #1
(A) t = 4
(B) t = 5
(C) t = 6
(D) t = 8
(E) never


  1. The object’s average acceleration (in ft/sec^2 ) for this 8-sec interval was
    (A) −2
    (B)
    (C) 0
    (D)
    (E) 1

  2. If a block of ice melts at the rate of cm^3 /min, how much ice melts during the first 3 min?
    (A) 8 cm^3
    (B) 16 cm^3
    (C) 21 cm^3
    (D) 40 cm^3
    (E) 79 cm^3

  3. A particle moves counterclockwise on the circle x^2 + y^2 = 25 with a constant speed of 2 ft/sec.
    Its velocity vector, v, when the particle is at (3, 4), equals
    (A)
    (B)
    (C)
    (D)
    (E)


BC ONLY



  1. Let R = a cos kti + a sin ktj be the (position) vector xi + yj from the origin to a moving point
    P(x, y) at time t, where a and k are positive constants. The acceleration vector, a, equals
    (A) −k^2 R
    (B) a^2 k^2 R

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