find f′(3)f'(3)f′(3) forf(x)=x2+10xf(x) = x² + 10xf(x)=x2+10x
f(x)=x2+10xf(x)=x^2+10xf(x)=x2+10x
⟹ f′(x)=ddx(f(x))=ddx(x2+10x)=2x+10\implies f'(x)=\frac{d}{dx}(f(x))=\frac{d}{dx}(x^2+10x)=2x+10⟹f′(x)=dxd(f(x))=dxd(x2+10x)=2x+10
And f′(3)=2(3)+10=6+10=16f'(3)=2(3)+10=6+10=16f′(3)=2(3)+10=6+10=16
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