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Differential Equations
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find all the differential equations of all tangents to y=x^2
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The tangent at \(x_0\) is :\[ y-f(x_0) = f'(x_0) (x-x_0) \implies y = xf'(x_0)-x_0f'(x_0)+f(x_0) \]
First find the derivative.
after that?
Plug in \(x_0\)
done
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What is the final answer?
but wherz the differential equation ?>
y=x^2 applying d/dx on both sides \[\frac{ d }{ dx }y=\frac{ d }{ dx }x^2\] \[y \prime=2\times x ^{2-1}\] \[y \prime=2x\] \[\frac{ d }{ dx }y=2x\] remember this formula \[ \frac{d }{ dx }x ^{n}=nx ^{n-1}\]
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