The minimum value of tan2 - 2 - is

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Standard Formulae - 1

The minimum v...

Question

The minimum value of ${tan}^{2} α + {cot}^{2} α$ is

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\frac{{tan}^{2} α - {sin}^{2} α}{{cot}^{2} α - {cos}^{2} α} = (tan α)^{K}

K \in N

K

{sec}^{2} α + {cos}^{2} α

$(s i n α + c o s e c α)^{2} + (c o s α + s e c α)^{2} - (t a n^{2} α + c o t^{2} α)$ for all values of $α$ is equal to

t a n^{2} α + c o t^{2} α

(sin α + csc α)^{2} + (cos α + sec α)^{2} = {tan}^{2} α + {cot}^{2} α + 7

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