Home
Class 12
MATHS
[" 246Indefinite Integration "],[" 3.If ...

[" 246Indefinite Integration "],[" 3.If "I=int(e^(x))/(e^(4x)+e^(2x)+1)dx,J=int(e^(-x))/(e^(-4x)+e^(-2x)+1)dx],[" Then,for an arbitrary constant "c" ,the value of "J-I],[" equals "],[[" (a) "(1)/(2)log|(e^(4x)-e^(2x)+1)/(e^(2x)+1)|+c," (b) "(1)/(2)log|(e^(2x)+e^(x)+1)/(e^(2x)-e^(x)+1)|],[" (c) "(1)/(2)log(e^(2x)-e^(x)+1)/(e^(x)+1)|+c," (d) "(1)/(2)log|(e^(4x)+e^(2x)+1)/(e^(4x)-1)|+c]]

Promotional Banner

Similar Questions

Explore conceptually related problems

If I=int(e^(x))/(e^(4x)+e^(2e)+1)dx.J=int(e^(-x))/(e^(-4x)+e^(-2x)+1)dx Then for an arbitrary constant c, the value of J-I equal to

If I=int(e^x)/(e^(4x)+e^(2x)+1) dx. J=int(e^(-x))/(e^(-4x)+e^(-2x)+1) dx. Then for an arbitrary constant c, the value of J-I equal to

If I=int(e^x)/(e^(4x)+e^(2x)+1) dx. J=int(e^(-x))/(e^(-4x)+e^(-2x)+1) dx. Then for an arbitrary constant c, the value of J-I equal to

If I=int(e^x)/(e^(4x)+e^(2x)+1) dx. J=int(e^(-x))/(e^(-4x)+e^(-2x)+1) dx. Then for an arbitrary constant c, the value of J-I equal to

Let I = int (e^x)/(e^(4x)+e^(2x)+1)dx, J=int (e^(-x))/(e^(-4x)+e^(-2x)+1)dx . Then , for an arbitrary constant c, the value of J-1 euqals :

If I=int(e^x)/(e^(4x)+e^(2e)+1) dx. J=int(e^(-x))/(e^(-4x)+e^(-2x)+1) dx. Then for an arbitrary constant c, the value of J-I equal to

Let I =int(e^(x))/(e^(4x)+e^(2x)+1)dx , J = int(e^(-x))/(e^(-4x)+e^(-2x)+1)dx . Then for an arbitary constant C, the value of I - J equals

I=int(e^(2x)-1)/(e^(2x))dx

int(e^(4x)-1)/(e^(2x))dx