What is 4(sin^6(x)+cos^6(x)) ?

The solution to 4(sin^6(x)+cos^6(x)) is 4sin^6(x)+4cos^6(x)

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simplify 4(sin^6(x)+cos^6(x))

simplify

4 (sin^{6} (x) + cos^{6} (x))

4 sin^{6} (x) + 4 cos^{6} (x)

Solution steps

4 (sin^{6} (x) + cos^{6} (x))

Apply the distributive law:

a (b + c) = ab + a c

4 (sin^{6} (x) + cos^{6} (x)) = 4 sin^{6} (x) + 4 cos^{6} (x)

= 4 sin^{6} (x) + 4 cos^{6} (x)

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

(1 + cot (\frac{5 π}{18})) l e f t (1 + tan (\frac{π}{36}))

D x (\frac{1}{3} sec^{3} (2 x) - sec (2 x))

(u - 1)^{2} u

\frac{5 ( x + 3 )}{3 x}

What is 4(sin^6(x)+cos^6(x)) ?
The solution to 4(sin^6(x)+cos^6(x)) is 4sin^6(x)+4cos^6(x)