derivative of y = x^2 e^-2x

math1325

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Joined
Apr 28, 2006
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Find derivative of y=x^2e^-2x.

this is what i did so far

f(x)=u(X)*v(X)+V(x)*u(x)
=(x^2)*(e^-2x)+(2x)(-2xe^-3x)
=x^2e^-2X+-4x^2e^-3x
 
no ...

y = x<sup>2</sup>e<sup>-2x</sup>

dy/dx = x<sup>2</sup>(-2e<sup>-2x</sup>) + e<sup>-2x</sup>(2x)

dy/dx = 2xe<sup>-2x</sup>(-x + 1) = 2xe<sup>-2x</sup>(1 - x)
 
can you please post that in the right format bcz I am not able to understand the "sup"...what is that.
 
\(\displaystyle \L
\begin{array}{l}
y = x^2 e^{ - 2x} \\
y' = \left( {2x} \right)\left[ {e^{ - 2x} } \right] + \left[ {x^2 } \right]\left( { - 2e^{ - 2x} } \right) \\
\end{array}\)

math1325
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