Evaluate [cos-¹x{√(1-x²)}]-¹/loge{1+(sin(2x(√1-x²)/π)}
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Answered by
22
Answer:
[cos -1x{√(1-×2) }] ok
Answered by
9
Step-by-step explanation:
∫fg′=fg−∫f′g
f =arccos(x), g′ =x/√1−x^2
f′ =−1/√1−x2, g =−√1−x2
= −√1−x2arccos (x)−∫1 dx
Now solve: ∫1 dx, apply constant rule: =x
Plug in our solved integrals:
−√1−x2arccos(x)−∫1dx =−√1−x2arccos(x)−x
Thus the answer is:
−√1−x2arccos(x)−x+C
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