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Solving: ddx(3e(x2+1)xcos⁡(x))\frac{d}{dx}\left(\frac{3e^{\left(x^2+1\right)}x}{\cos\left(x\right)}\right)
Solve instead: dydx(ex2+13xcos(x))\frac{dy}{dx}\left(\frac{e^{x^2+1}3x}{cos\left(x\right)}\right)
f(x)=(e^(x^2+1)3x)/cos(x)−6−5−4−3−2−10123456−3-2.5−2-1.5−1-0.500.511.522.53xy

Exercise

dydx(ex2+13xcos(x))\frac{dy}{dx}\left(\frac{e^{x^2+1}3x}{cos\left(x\right)}\right)

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Final answer to the exercise

6e(x2+1)x2cos⁡(x)+3e(x2+1)cos⁡(x)+3e(x2+1)xsin⁡(x)cos⁡(x)2\frac{6e^{\left(x^2+1\right)}x^2\cos\left(x\right)+3e^{\left(x^2+1\right)}\cos\left(x\right)+3e^{\left(x^2+1\right)}x\sin\left(x\right)}{\cos\left(x\right)^2}

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dydx (ex2+13xcos(x) )
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