Simplify (sec(x)-1)sec(x)+1

$(\sec (x) - 1) \sec (x) + 1$

Apply the distributive property.

$\sec (x) \sec (x) - 1 \sec (x) + 1$

Multiply $\sec (x) \sec (x)$ .

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Raise $\sec (x)$ to the power of $1$ .

$\sec^{1} (x) \sec (x) - 1 \sec (x) + 1$

Raise $\sec (x)$ to the power of $1$ .

$\sec^{1} (x) \sec^{1} (x) - 1 \sec (x) + 1$

Use the power rule $a^{m} a^{n} = a^{m + n}$ to combine exponents.

${\sec (x)}^{1 + 1} - 1 \sec (x) + 1$

Add $1$ and $1$ .

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

Rewrite $- 1 \sec (x)$ as $- \sec (x)$ .

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

Simplify (sec(x)-1)sec(x)+1

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