What is 32(cos^4(t)+sin^4(t)) ?

The solution to 32(cos^4(t)+sin^4(t)) is 32cos^4(t)+32sin^4(t)

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simplify 32(cos^4(t)+sin^4(t))

simplify

32 (cos^{4} (t) + sin^{4} (t))

32 cos^{4} (t) + 32 sin^{4} (t)

Solution steps

32 (cos^{4} (t) + sin^{4} (t))

Apply the distributive law:

a (b + c) = ab + a c

32 (cos^{4} (t) + sin^{4} (t)) = 32 cos^{4} (t) + 32 sin^{4} (t)

= 32 cos^{4} (t) + 32 sin^{4} (t)

(1 + x)^{5}

- \frac{2 x ( - x ^{2} + 27 )}{( x ^{2} + 9 ) ^{3}}

\frac{4 π ( e ^{343} - 1 )}{3 e ^{343}}

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

(\frac{1}{y} - y) (y + \frac{1}{y})

What is 32(cos^4(t)+sin^4(t)) ?
The solution to 32(cos^4(t)+sin^4(t)) is 32cos^4(t)+32sin^4(t)