(dy)/(dx)=(e^(x)+e^(-x))/(e^(x)-e^(-x))

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Solve: (dy)/(dx)=1/(sin^4x+cos^4x) (ii) (dy)/(dx)=(3e^(2x)+3e^(4x))/(e^x+e^(-x))

Solve: (dy)/(dx)=(1)/(sin^(4)x+cos^(4)x) (ii) (dy)/(dx)=(3e^(2x)+3e^(4x))/(e^(x)+e^(-x))

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

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

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

(dy)/(dx)=2y((e^(2x)-e^(-2x))/(e^(2x)+e^(-2x)))

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Evaluate (dy)/(dx);quad if quad y=(e^(x)-e^(-x))/(e^(x)+e^(-x))

(dy)/(dx) =y ((e^(3x)-e^(-3x))/(e^(3x) +e^(-3x)))

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