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Find the value of definite integral:`int_(0)^(pi) ((pit)/(2)-(t^(2))/(2))dt` |
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Answer» `underset(0) overset(pi)int ((pit)/(2)-(t^(2))/(2))dt` `=((pi)/(2)((t^(2))/(2))-(t^(3))/(6))_(0)^(pi)` `=(pi^(3))/(4)-(pi^(3))/(6)=(pi^(3))/(12)` |
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