differentiate with respect to x =ax2e^x
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easily done by product rule...
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x=a.x².e^x
diff w.r.t.x
dy/dx=a[x².d(e^x)/dx+e^x.d(x²)/dx]
dy/dx=a[x².e^x+e^x.2x]
dy/dx=a.x.e^x(x+2)
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diff w.r.t.x
dy/dx=a[x².d(e^x)/dx+e^x.d(x²)/dx]
dy/dx=a[x².e^x+e^x.2x]
dy/dx=a.x.e^x(x+2)
please mark me brainliest
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