यदि `xy+y^(2)=tanx+y` हो, तो `(dy)/(dx)` ज्ञात कीजिए |

If x y+y^2 = tanx+y ,then find (dy)/(dx)

If x y+y^2 = tanx+y ,then find (dy)/(dx)

y=x^(tanx) then (dy)/(dx) is

xy(dy)/(dx)=y+2

Given that y=e^(tanx) , find (dy)/(dx) .

If 9x^2+y^2=37 and xy = 2 , x, y> 0 , then the value of (27x^3+y^3) is : यदि 9x^2+y^2=37 और xy = 2 , x, y> 0 , तो (27x^3+y^3) का मान ज्ञात कीजिए ।

y^(2)-x^(2) (dy)/(dx) = xy(dy)/(dx)

If y= sec (sqrt(tanx)) , find (dy)/(dx)

y^(2)+x^(2)(dy)/(dx)=xy(dy)/(dx)