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(dy)/(dx)ifa=tan^(- 1)(x^2+y^2)...

`(dy)/(dx)ifa=tan^(- 1)(x^2+y^2)`

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Find (dy)/(dx) if, tan^(-1)(x^2+y^2)=a

Find (dy)/(dx) if,tan ^(-1)(x^(2)+y^(2))=a

Find (dy)/(dx) if y = tan^(-1)(x^(2)) .

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

(1+x^(2))(dy)/(dx)+y=e^(tan^(-1)x)

(1+x^(2))(dy)/(dx)+y=e^(tan^(-1)x)

(1+x^(2))(dy)/(dx)+y=e^(tan^(-1)x)

(1+x^(2))(dy)/(dx)+y=e^(tan^(-1)x)

Solve: (1+x^2)(dy)/(dx) = y+tan^(-1)x