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hi there I have this differential equation
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awsome
I think he is typing it up
awesome ,
\[solve : (1+x^2) \frac{ dy }{ dx } = \sqrt{32} where y(1)= 2\pi\]
where \[ y (1) = 2\pi\]
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ok divide by 1+x^2
yes I know we should do it by separable
\[\left( \frac{ dy }{ dx } \right) = \frac{ 1 }{ 1+x^2 } \times \sqrt{32}\]
I need to no the formal because my teacher notes are not clear.
now multiply by dx and integrate
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pull the contant out the front
\[\left( \frac{ dy }{ dx } \right) = \frac{ 1 }{ 1+x^2 } \times \sqrt{32} \] now integrate it and put y(1)=2 pie
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