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

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

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expand 1/(tan^2(x))+1*sec(x)

expand

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

cot^{2} (x) + sec (x)

Solution steps

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

Multiply:

1 \cdot sec (x) = sec (x)

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

Use the basic trigonometric identity:

\frac{1}{tan ( x )} = cot (x)

= cot^{2} (x) + sec (x)

4 (3 - 2)

2400 (1 - \frac{1}{e ^{3}})

100 (1 - 0.0001 x^{2}) [0, 30]

\frac{2}{( x - 2 y ) ^{3}}

\frac{( 3 x ^{2} + 4 x - 1 )}{( 1 + x ) ^{2}}

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