(1)
sin4x cos4x dx integrate
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Answer:
sin²4x/8
Step-by-step explanation:
let sin4x=t (differentiating)
cos4x × 4 × dx = dt
dx = dt/4×cos4x
Therefore,
f(x)=sin4x×cos4x dx = t× cos4x × dt/4×cos4x = t/4 dt
Integrating,
t²/8 = sin²4x/8
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