The calculator will find the integral/antiderivative of
sec2(x), with steps shown.
Related calculator:
Definite and Improper Integral Calculator
Solution
The integral of sec2(x) is ∫sec2(x)dx=tan(x):
∫sec2(x)dx=tan(x)
Therefore,
∫sec2(x)dx=tan(x)
Add the constant of integration:
∫sec2(x)dx=tan(x)+C
Answer: ∫sec2(x)dx=tan(x)+C