What is (sqrt(sec^2(x)-1))/(sqrt(1-cos^2(x))) ?

The solution to (sqrt(sec^2(x)-1))/(sqrt(1-cos^2(x))) is sqrt((sec^2(x)-1)/(-cos^2(x)+1))

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simplify (sqrt(sec^2(x)-1))/(sqrt(1-cos^2(x)))

simplify

\frac{sec ^{2} ( x ) - 1}{1 - cos ^{2} ( x )}

\frac{sec ^{2} ( x ) - 1}{- cos ^{2} ( x ) + 1}

Solution steps

\frac{sec ^{2} ( x ) - 1}{1 - cos ^{2} ( x )}

Apply radical rule:

\frac{a}{b} = \frac{a}{b}

\frac{sec ^{2} ( x ) - 1}{1 - cos ^{2} ( x )} = \frac{sec ^{2} ( x ) - 1}{1 - cos ^{2} ( x )}

= \frac{sec ^{2} ( x ) - 1}{1 - cos ^{2} ( x )}

50000 (1.0152)^{- 4}

5000 \cdot \frac{e ^{0.22}}{e ^{0.08}}

(\frac{1}{2}) (π) (500) (0.56 \cdot 1 0^{- 6})

15 e^{- 0.3 \cdot 0}

(e^{8 x})^{2}

What is (sqrt(sec^2(x)-1))/(sqrt(1-cos^2(x))) ?
The solution to (sqrt(sec^2(x)-1))/(sqrt(1-cos^2(x))) is sqrt((sec^2(x)-1)/(-cos^2(x)+1))