`inte^(2l o g s e c x)dx`

int(secx)/(1+c o s e c x)dx

int(sec^2x)/(c o s e c^2x)dx

" (2) "int e^(x log a)e^(x)dx=......+c

If int e^(2x)(cos x+7sin x)dx=e^(2x)g(x)+c where c is constant of integration then g(0)+g((pi)/(2))=

inte^(x loga)*e^(x)dx=....+c

Evaluate: int(3\ s in\ x-2cosx+4s e c^2x-5cos e c^2x)\ dx (ii) intsqrt(1+cos2x)\ dx

Evaluate: (i) int4x^5\ dx (ii) int2sinx\ dx (iii) int3^(x+2)\ dx (iv) int1/2s e c^2x\ dx

If l_1=int_e^(e^2) dx/logx and l_2=int_1^2 e^x/xdx , then (A) l_1=2l_2 (B) l_1+l_2=0 (C) 2l_1=l_2 (D) l_1=l_2