AP

MATHEMATICS · Single correct · AP · Calculus AB · Integration and Accumulation of Change · Integration and Accumulation of Change

Problem

Determine ∫(3x2−1) (x3−x+4)5 dx\displaystyle\int (3x^{2}-1)\,(x^{3}-x+4)^{5}\,dx. (a) (x3−x+4)6+C(x^{3}-x+4)^{6}+C (b) (x3−x+4)56+C\dfrac{(x^{3}-x+4)^{5}}{6}+C (c) (x3−x+4)66+C\dfrac{(x^{3}-x+4)^{6}}{6}+C (d) (x3−x+4)65+C\dfrac{(x^{3}-x+4)^{6}}{5}+C

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