x=(1+log t)/(t^(2)),quad y=(3+2log t)/(t)

Find (dy)/(dx) of each of the functions expressed in parametric form: x= (1 + log t)/(t^(2)), y= (3 + 2 log t)/(t)

If x=(1+log t)/(t^(2)),y=(3+2log t)/(t),quad find (dy)/(dx)

If x=(1+log t)/(t^(2)),y=(3+2log t)/(t), find (dy)/(dx)

if x=(1+ln t)/(t^(2)) and y=(3+2ln t)/(t) then show that y(dy)/(dx)=2x((dy)/(dx))^(2)+1

If a function is represented parametrically be the equations x=(1+(log)_e t)/(t^2); y=(3+2(log)_e t)/t , then which of the following statements are true?

If a function is represented parametrically be the equations x=(1+(log)_e t)/(t^2); y=(3+2(log)_e t)/t , then which of the following statements are true? (a) y^('')(x-2x y^(prime))=y (b) y y^(prime)=2x(y^(prime))^2+1 (c) x y^(prime)=2y(y^(prime))^2+2 (d) y^('')(y-4x y^(prime))=(y^(prime))^2

If a function is represented parametrically be the equations x=(1+(log)_e t)/(t^2); y=(3+2(log)_e t)/t , then which of the following statements are true? y^(x-2x y^(prime))=y y y^(prime)=2x(y^(prime))^2+1 x y^(prime)=2y(y^(prime))^2+2 y^(y-4x y^(prime))=(y^(prime))^2

If a function is represented parametrically be the equations x=(1+(log)_e t)/(t^2); y=(3+2(log)_e t)/t , then which of the following statements are true? (a) y^('')(x-2x y^(prime))=y (b) y y^(prime)=2x(y^(prime))^2+1 (c) x y^(prime)=2y(y^(prime))^2+2 (d) y^('')(y-4x y^(prime))=(y^(prime))^2

If a function is represented parametrically by the equations x=(1+log_(e)t)/(t^2),y =(3+2log_et)/(t) , then which of the following statement are true ?