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07-06-2023
Mathematics

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8.) Solve y" + 2y' + ßy = 0 if yß = 1 9.) Find the general solution to (sin(p))y" — (2 cos(d))y' + - y₁ (0) = sin() is one solution. 1+cos² (0) sin(p) -y = 0 on (0, π) given that

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