INTEGRATE...............
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Answered by
2
Answer:
Hey mate,
ur ans is
Step-by-step explanation:
let cos x =t
sin dx =-dt
∫sin²xcos²x.sin x dx
-∫sin²x(1-sin²x)dt
-∫t²(1-t²)dt
-∫t²-t∧4 dt
-t³/3+t^5/5 +c
subsituting the value of t in ↑↑↑
we get
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Answered by
3
Answer:
Hey mate,
ur ans is
\begin{lgathered}\frac{-cos^3}{3}+\frac{cos^5x}{5} \\\end{lgathered}
3
−cos
3
+
5
cos
5
x
Step-by-step explanation:
let cos x =t
sin dx =-dt
∫sin²xcos²x.sin x dx
-∫sin²x(1-sin²x)dt
-∫t²(1-t²)dt
-∫t²-t∧4 dt
-t³/3+t^5/5 +c
subsituting the value of t in ↑↑↑
we get \begin{lgathered}\frac{-cos^3}{3}+\frac{cos^5x}{5} \\\end{lgathered}
3
−cos
3
+
5
cos
5
x
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