Home
Class 12
MATHS
Given that logy=tan^-1x. Find y1....

Given that `logy=tan^-1x`. Find `y_1`.

Promotional Banner

Topper's Solved these Questions

  • APPLICATION OF INTEGRALS

    BODY BOOKS PUBLICATION|Exercise EXERCISE|53 Videos
  • DETERMINANTS

    BODY BOOKS PUBLICATION|Exercise EXERCISE|116 Videos

Similar Questions

Explore conceptually related problems

Given that logy=tan^-1x . Show that (1+x^2)y_1=y .

Given that logy=tan^-1x . Show that (1+x^2)y_2+(2x-1)y_1=0

Prove that xy tan^-1x+tan^-1y=tan^-1(frac(x+y)(1-xy))

If y=cos^-1[(1-x^2)/(1+x^2)] Put x=tantheta and prove that y=2tan^-1x .

Evaluate int x^2tan^-1xdx

Find the area bounded by y=tan^(-1)x,y=cot^(-1)x , and y-axis in the first quadrant.

Given, y=sqrt(tan^-1x show 2(1+x^2)ydy/dx=1

Find (dy/dx) in the following y=tan ^(-1)((3 x-x^3)/(1-3 x^2))

If z = x+iy, prove that arg(z -1) = tan^(-1)(y/(x-1)) and arg(z+1) = tan^(-1)(y/(x+1))

Consider (1+y^2)dx=(tan^-1y-x)dy Find the integrating factor.