If f is a continuous function and if F'(x) = f(x) for all real numbers x, then 3 ∫ f(2x) dx = 1 (A) 2F(3) - 2F(1) (B) 1/2F(3) - 1/2F(1) (C) 2F(6) - 2(F2) (D) F(6) - F(2) (E) 1/2F(6) - 1/2 F(2)
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Originally Posted by frozenflames If f is a continuous function and if F'(x) = f(x) for all real numbers x, then 3 ∫ f(2x) dx = 1 (A) 2F(3) - 2F(1) (B) 1/2F(3) - 1/2F(1) (C) 2F(6) - 2(F2) (D) F(6) - F(2) (E) 1/2F(6) - 1/2 F(2) let , then:
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