`int(1/(1+secx))`=

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intdx/(1+secx)

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int(1)/(secx+tanx)dx=

int(1)/(cosx+secx)dx=

int(1)/(a secx+b tanx)dx=

The integral I=int((1)/(x.secx)-ln(x^(sinx)))dx simplifies to (where, c is the constant of integration)

Evaluate int(secx(2+secx))/((1+2secx)^(2))dx

inte^(sinx)((sinx+1)/(secx))dx is equal to