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The expression tan^3(θ) + (sin(θ)/cos(θ)) is equal to: a) cot(θ) b) tan(θ)sec^2(θ) c) tan(θ) d) sin(θ)tan(θ) e) tan(θ)csc^2(θ)
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\[\tan^{3}{\theta}+(\frac{\sin{\theta}}{\cos{\theta}})=?\]
\[\text{Rule: }\frac{\sin{\theta}}{\cos{\theta}}=\tan{\theta}\]\[\text{SO we get }\tan^{3}{\theta}+\tan{\theta}...\]
\[\text{This leads to: }\tan{\theta}(\tan^{2}{\theta}+1)\]
\[\text{What identity is }"\tan^{2}{\theta}+1"?\]
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sec^2(θ)
thank you so much
Don't forget the tangent!\[A:\tan{\theta}\sec^{2}{\theta}\]
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