Barrons AP Calculus - David Bock

(dmanu) #1

  1. The maximum value of the function f (x) = x^4 − 4x^3 + 6 on [1, 4] is
    (A) 1
    (B) 0
    (C) 3
    (D) 6
    (E) none of these

  2. Let if x ≠ 5, and let f be continuous at x = 5. Then c =


(A)
(B) 0
(C)
(D) 1
(E) 6





(A) −1
(B)
(C) 0
(D)
(E) 1


  1. If sin x = ln y and 0 < x < π, then, in terms of x, equals


(A) esin x cos x
(B) e−sin x cos x
(C)
(D) ecos x
(E) esin x


  1. If f (x) = x cos x, then equals


(A)
(B) 0
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