if e^(13x+2y)=13y^2+x then dy/dx =

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You need to find `dy/dx`  using implicit differentiation such that:

`e^(13x+2y)*(13 + 2dy/dx) = 13*2y*dy/dx + 1`

Opening the brackets yields:

`13e^(13x+2y) + 2e^(13x+2y)*dy/dx =...

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