What is the tangent of sec^2(x) ?

The tangent of sec^2(x) is y=2sec^2(a_{0})tan(a_{0})x+sec^2(a_{0})-2sec^2(a_{0})tan(a_{0})a_{0}

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tangent of sec^2(x)

tangent of

sec^{2} (x)

y = 2 sec^{2} (a_{0}) tan (a_{0}) x + sec^{2} (a_{0}) - 2 sec^{2} (a_{0}) tan (a_{0}) a_{0}

Solution steps

Compute the tangent line to the general point

x = a_{0}

Find the tangent point:

(a_{0}, sec^{2} (a_{0}))

Find the slope of

y = sec^{2} (x) : \frac{d y}{d x} = 2 sec^{2} (x) tan (x)

Compute the slope of

y = sec^{2} (x)

x = a_{0} : m = 2 sec^{2} (a_{0}) tan (a_{0})

Find the line with slope m=

2 sec^{2} (a_{0}) tan (a_{0})

and passing through

(a_{0}, sec^{2} (a_{0})) : y = 2 sec^{2} (a_{0}) tan (a_{0}) x + sec^{2} (a_{0}) - 2 sec^{2} (a_{0}) tan (a_{0}) a_{0}

y = 2 sec^{2} (a_{0}) tan (a_{0}) x + sec^{2} (a_{0}) - 2 sec^{2} (a_{0}) tan (a_{0}) a_{0}

y^{^{''}} + 9 y = 5 cos (2 x)

f (x) = e^{s i n (x)}

x \to \infty lim ([8, x])

\frac{- 75 s - 25}{1 - 3 s ^{2}}

\int_{0}^{2} \frac{x}{( 3 - x ) ^{2}} d x

What is the tangent of sec^2(x) ?
The tangent of sec^2(x) is y=2sec^2(a_{0})tan(a_{0})x+sec^2(a_{0})-2sec^2(a_{0})tan(a_{0})a_{0}