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# Indefinite Integral as Derivative of the Antiderivative

APCALC-1U6PR1

Find one solution to the following indefinite integral:

$$\int\sin{x}\cos{x}dx$$

A

$F(x)=\cfrac { 1 }{ 2 } \sin ^{ 2 }{x}+5$

B

$F(x)=2\sin ^{ 2 }{x}-13$

C

$F(x)=\cfrac { 1 }{ 2 } \cos ^{ 2 }{x}-1$

D

$F(x)=- \sin ^{ 2 }{x}+5$