Barrons AP Calculus - David Bock

(dmanu) #1
(A) 5.3

(B) 6

(C) 8

(D) 8.8

(E) none of these
For Questions 8–10 use the following information: The velocity v of a particle moving on a curve is
given, at time t, by When t = 0, the particle is at point (0,1).
Questions 8–13 are BC ONLY.


  1. At time t the position vector R is
    (A)
    (B)
    (C)
    (D)
    (E)

  2. The acceleration vector at time t = 2 is
    (A)
    (B)
    (C)
    (D)
    (E) none of these

  3. The speed of the particle is at a minimum when t equals
    (A) 0
    (B)
    (C) 1
    (D) 1.5
    (E) 2

  4. A particle moves along a curve in such a way that its position vector and velocity vector are
    perpendicular at all times. If the particle passes through the point (4, 3), then the equation of the
    curve is
    (A) x^2 + y^2 = 5
    (B) x^2 + y^2 = 25
    (C) x^2 + 2y^2 = 34

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