Home
Class 12
MATHS
intdt/(1+sqrt(t))^8=(-1)/(3(1+sqrt(t))^(...

`intdt/(1+sqrt(t))^8=(-1)/(3(1+sqrt(t))^(p_1))+2/((7(1+sqrt(t))^(p_2)))+C`, where `C` is the constant of integration . then:

Promotional Banner

Similar Questions

Explore conceptually related problems

The integral int(1)/((1+sqrt(x))sqrt(x-x^(2)))dx is equal to (where C is the constant of integration)

The value of int(1)/((2x-1)sqrt(x^(2)-x))dx is equal to (where c is the constant of integration)

The value of int(1)/((2x-1)sqrt(x^(2)-x))dx is equal to (where c is the constant of integration)

If int(x-1)/((x+x sqrt(x)+sqrt(x))+sqrt(sqrt(x)(x+1)))dx=4tan^(-1)(g(x))+c where c is constant of integration, then g^(2)(1)=

The value of int e^(cos^(-1)x)*(((x+1)+sqrt(1-x^(2)))/((x+1)^(2)sqrt(1-x^(2))))dx is (where "c" is constant of integration)

If int (log(t+sqrt(1+t^(2))))/(sqrt(1+t^(2)))dt=(1)/(2)(g(t))^(2)+C , where C is a constant, then g(2) is equal to:

Integrate (x-1)/(sqrt(x^(2)-1)) w.r.t

If x=cos^-1(1/(sqrt(1+t^2))) , y=sin^-1(1/(sqrt(t^2+1))) then dy/dx is independent of t.

If y=tan^(-1) [(sqrt(1+t^(2))+sqrt(1-t^(2)))/(sqrt(1+t^(2))-sqrt(1-t^(2)))] , find the value of (dy)/(dt) .

(-1)/(2)int(dt)/(sqrt(1-t)sqrt(t))