[All Steps] Find the derivative of the following functions y=3x^5+7x^4-10x^3-14x^2+3x+20 y=(9x^3+5x^2-7x-13)^4 y=(cos (4x))/(x^2+1) y= tan ^2(cos (2x))
Question: Find the derivative of the following functions
- \(y=3{{x}^{5}}+7{{x}^{4}}-10{{x}^{3}}-14{{x}^{2}}+3x+20\)
- \(y={{\left( 9{{x}^{3}}+5{{x}^{2}}-7x-13 \right)}^{4}}\)
- \(y=\frac{\cos \left( 4x \right)}{{{x}^{2}}+1}\)
- \(y={{\tan }^{2}}\left( \cos \left( 2x \right) \right)\)
- \(y={{\left( \sec x \right)}^{5}}\)
- \(y=\sin \left( {{x}^{3}} \right)\left( \sqrt[5]{3{{x}^{5}}-1} \right)\)
- \(y=\sqrt{x+\sqrt{x+\sqrt{x+5}}}\)
- \(y=\sin \left( \sin \left( \sin {{x}^{2}} \right) \right)\)
- \(y=|{{x}^{2}}-9|\)
- \(y=[x]\)
- \(y={{x}^{6}}-5{{x}^{2}}{{y}^{3}}+{{y}^{6}}+1\)
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