[=292],[7*xy+y^(2)=tan x+y],[9*tan y=log_(e)x]

xy = tan (x + y)

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

If xy + y^(2) = tan x + y find (dy)/(dx) .

xy+y^2=tan x + y differentiating w.r. to x,

"If "xy+y^(2)=tan x + y," then find "(dy)/(dx).

"If "xy+y^(2)=tan x + y," then find "(dy)/(dx).

"If "xy+y^(2)=tan x + y," then find "(dy)/(dx).

a^(x)(y^(2)+1)dx=ydy A) a^(x)=tan^(-1)y+c B) tan^(-1)y=a^(x)log_(a)e+c C) a^(x)log_(a)e=log(y^(2)+1)+c D) (a^(x))/(loga)=logsqrt(y^(2)+1)+c

y^(2)+xy=tan(x+y) then find (dy)/(dx)=?

If (cos x)^(y)=(tan y)^(x), prove that (dy)/(dx)=(log tan y+y tan x)/(log cos x-x sec y cos ecy)