Find šš¦ šš„ if š¦ = š¢ 3 ā 3š¢ 2 + 1 and š¢ = š„ 2 + 2
dydx=dydududx=(3u2ā6u)ā 2x=6x((x2+2)2ā2(x2+2))==6x(x4+2x2)\frac{dy}{dx}=\frac{dy}{du}\frac{du}{dx}=\left( 3u^2-6u \right) \cdot 2x=6x\left( \left( x^2+2 \right) ^2-2\left( x^2+2 \right) \right) =\\=6x\left( x^4+2x^2 \right)dxdyā=dudyādxduā=(3u2ā6u)ā 2x=6x((x2+2)2ā2(x2+2))==6x(x4+2x2)
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