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∫eˣ²dx find integral show all steps​

User Binpy
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1 Answer

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Answer:


\int \: e {}^{x {}^(2) } dx \\ y = {e}^{ {x}^(2) } \\ ln(y) = {x}^(2) \\ (dy)/(y) = 2xdx \\ dy/2x = {e}^{ {x}^(2) } dx \\ \int \: d( {e}^{ {x}^(2) } ) = \int {e}^{ {x}^(2) } .2xdx \\ \frac{{e}^{ {x}^(2) } }{2x} = \int \: {e}^{ {x}^(2) } dx \\ \int \: {e}^{ {x}^(2) } dx \: = (1)/(2x) {e}^{ {x}^(2) } + c

User Birendra Singh
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