Answer on Question#50936 – Math – Integral Calculus
Question. Integrate with respect to QQQ: ∫0π(2sinQ−5cosQ)dQ\int_0^\pi (2\sin Q - 5\cos Q)dQ∫0π(2sinQ−5cosQ)dQ.
Solution. ∫0π(2sinQ−5cosQ)dQ=(−2cosQ−5sinQ)∣Qπ3=−2⋅12−5⋅32+2−0=\int_0^\pi (2\sin Q - 5\cos Q)dQ = (-2\cos Q - 5\sin Q)\big|_Q^{\frac{\pi}{3}} = -2\cdot \frac{1}{2} -5\cdot \frac{\sqrt{3}}{2} +2 - 0 =∫0π(2sinQ−5cosQ)dQ=(−2cosQ−5sinQ)∣∣Q3π=−2⋅21−5⋅23+2−0=
Answer. 2−532\frac{2 - 5\sqrt{3}}{2}22−53
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