What is (tan^2(x))/(sec(x)+1)+1 ?

The solution to (tan^2(x))/(sec(x)+1)+1 is sec(x)

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simplify (tan^2(x))/(sec(x)+1)+1

simplify

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

sec (x)

Solution steps

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

Join

\frac{tan ^{2} ( x )}{sec ( x ) + 1} + 1 : \frac{sec ( x ) + 1 + tan ^{2} ( x )}{sec ( x ) + 1}

= \frac{sec ( x ) + 1 + tan ^{2} ( x )}{sec ( x ) + 1}

Rewrite using trig identities

= sec (x)

\frac{4 + 4 i}{- 2 - 8 i}

(2 x - 1)^{3}

\frac{- 5}{8} - \frac{11}{20}

(- 5 t^{3} + 4 t^{2} - t) - (8 t^{2} + t)

(cos (x)) (cos (x))

What is (tan^2(x))/(sec(x)+1)+1 ?
The solution to (tan^2(x))/(sec(x)+1)+1 is sec(x)