A function `y=f(x)` is given by `x=1/(1+t^2)` and `y=1/(t(1+t^2))` for all `tgt0` then `f` is

Discuss monotonocity of y=f(x) which is griven by x=1/(1+t^2) and y=1/(t(1+t^2))

Discuss monotonocity of y=f(x) which is griven by x=1/(1+t^2)a n dy=1/(t(1+t^2))

Discuss monotonocity of y=f(x) which is griven by x=1/(1+t^2)a n dy=1/(t(1+t^2))

Discuss monotonocity of y=f(x) which is griven by x=(1)/(1+t^(2)) and y=(1)/(t(1+t^(2)))

Let the function y = f(x) be given by x= t^(5) -5t^(3) -20t +7 and y= 4t^(3) -3t^(2) -18t + 3 where t in ( -2,2) then f'(x) at t = 1 is

Let the function y = f(x) be given by x= t^(5) -5t^(3) -20t +7 and y= 4t^(3) -3t^(2) -18t + 3 where t in ( -2,2) then f'(x) at t = 1 is

If a function y=f(x) is defined as y=(1)/(t^(2)-t-6)and t=(1)/(x-2), t in R . Then f(x) is discontinuous at

If a function y=f(x) is defined as y=(1)/(t^(2)-t-6)and t=(1)/(x-2), t in R . Then f(x) is discontinuous at

Show that the point (x,y) given y x = ( 2at)/( 1+t^(2)) and y = (a( 1-t^(2)))/( 1+t^(2)) lies on a circle..

A function f is defined by f(x)=int_(0)^(x)(dt)/(1+t^(2)) The normal line to y=f(x) at x=1 has x -intercept equal to X and y -intercept equal to Y then