[" Q6.The value of dyldx "^(*)],[" If "e^(x)+e^(y)=e^(x+y)]

If e^(x)+e^(y)=e^(x+y)" then "y_(1)=

If e^(x) +e^(y) =e^(x+y),then (dy)/(dx)=

If e^(x)+ e^(y) = e^(x+y), find dy/dx.

e^(x) + e^(y) = e^(x+ y) then prove that, (dy)/(dx) + (e^(x) (e^(y)-1))/(e^(y) (e^(x)-1))=0

find the derivative of e^(x) + e^(y) = e^(x +y)

If e^(x)+e^(y) = e(x+y) find dy/dx .

If e^(x) + e^(y) = e^(x + y) , then prove that (dy)/(dx) = (e^(x)(e^(y) - 1))/(e^(y)(e^(x) - 1)) or (dy)/(dx) + e^(y - x) = 0 .

The solution of the differential equation (dy)/(dx) = (3e^(2x) + 3e^(4x) )/( e^(x) + e^(-x) ) is a) y= e^(3x) + C b) y=2e^(2x) + C c) y= e^(x) + C d) y= e^(4x) + C

Solve ((dy)/(dx))=e^(x-y)(e^(x)-e^(y))