sinα=35\sin\alpha = \dfrac{3}{5}sinα=53(π2<α<π\dfrac{\pi}{2} < \alpha < \pi2π<α<π)、cosβ=513\cos\beta = \dfrac{5}{13}cosβ=135(0<β<π20 < \beta < \dfrac{\pi}{2}0<β<2π)のとき、sin(α+β)\sin(\alpha+\beta)sin(α+β) の値を求めよ。
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