What is 128(sin^2(t)+128cos^2(t)) ?

The solution to 128(sin^2(t)+128cos^2(t)) is 128sin^2(t)+16384cos^2(t)

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simplify 128(sin^2(t)+128cos^2(t))

simplify

128 (sin^{2} (t) + 128 cos^{2} (t))

128 sin^{2} (t) + 16384 cos^{2} (t)

Solution steps

128 (sin^{2} (t) + 128 cos^{2} (t))

Expand

128 (sin^{2} (t) + 128 cos^{2} (t)) : 128 sin^{2} (t) + 16384 cos^{2} (t)

= 128 sin^{2} (t) + 16384 cos^{2} (t)

cot (θ) (sin (θ) + sec (θ))

\frac{3 ( 2 + 3 x )}{4}

ln (1)

y (x (z (x + y + 1)))

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

What is 128(sin^2(t)+128cos^2(t)) ?
The solution to 128(sin^2(t)+128cos^2(t)) is 128sin^2(t)+16384cos^2(t)