Derivative
Find f'(x)
Antiderivative
Find F(x)
100

f(x)=4x+7

f'(x)=4

100

f(x)=√2

f'(x)=0

100

f(x)=4x+7

F(x)=2x2+7x+C

100

f(x)=√2

F(x)=(√2)x+C
200

f(x)=x(12x+8)

f'(x)=24x+8

200

f(x)=(x-5)2

f'(x)=2(x-5)

200

f(x)=x(12x+8)

F(x)=4x3+4x2+C

200

f(x)=(x-5)2

F(x)=(1/3)(x-5)3+C

300

f(x)=2x3-(2/3)x2+5x

f'(x)=6x2-(4/3)x+5

300

f(x)=x√x

f'(x)=(3/2)√x

300

f(x)=2x3-(2/3)x2+5x

F(x)=(1/2)x4-(2/9)x3+(5/2)x2+C

300

f(x)=x√x

F(x)=(2/5)x5/2+C

400

f(x)=3√x - 2x1/3

f'(x)=(3/2)x-1/2 - (2/3)x-2/3

400

f(x)=7x2/5+8x-4/5

f'(x)=(14/5)x-3/5 - (32/5)x-9/5

400

f(x)=3√x - 2x1/3

F(x)=2x3/2-(3/2)x4/3+C

400

f(x)=7x2/5+8x-4/5

F(x)=5x7/5+40x1/5+C

500

f(x)=8√x - sec(x)tan(x)

f'(x)=4x-1/2 - [sec(x)tan(x)tan(x)+sec(x)sec2(x)]

500

f(x)=2sin(x)-sec2(x)

f'(x)=2cos(x)-2sec(x)[sec(x)tan(x)]

500

f(x)=8√x - sec(x)tan(x)

F(x)=(16/3)x3/2 - sec(x)+C

500

f(x)=2sin(x)-sec2(x)

F(x)=-2cos(x)-tan(x)+C

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