What is (f(x)*x^4+5)/(cos(x)) ?

The solution to (f(x)*x^4+5)/(cos(x)) is sec(x)(fx^5+5)

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simplify (f(x)*x^4+5)/(cos(x))

simplify

\frac{f ( x ) \cdot x ^{4} + 5}{cos ( x )}

sec (x) (f x^{5} + 5)

Solution steps

\frac{f ( x ) x ^{4} + 5}{cos ( x )}

Use the basic trigonometric identity:

\frac{1}{cos ( x )} = sec (x)

= sec (x) (f x^{4} x + 5)

Simplify

x^{4} x : x^{5}

= sec (x) (f x^{5} + 5)

(x - 1) (x - 3)^{3}

sec^{4} (a) - sec^{2} (a)

[\frac{\frac{135}{7911}}{131517}] c^{2} - c^{1} c^{3} - c^{2}

2 x + 4 y - 8 x y - 1

\frac{tan ^{2} ( x )}{tan ( z )}

What is (f(x)*x^4+5)/(cos(x)) ?
The solution to (f(x)*x^4+5)/(cos(x)) is sec(x)(fx^5+5)