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Mathematics, 15.01.2020 20:31 csarge2972
Consider the initial value problem (t−1)x′′′ −3tx′′ +6t2x′ −(cost)x=√t+5 x(t0) = 1, x′(t0) = 0, x′′(t0) = 7. determine the values of t0 and the intervals (a, b) containing t0 for which theorem 1 guarantees the existence of a unique solution on (a, b).
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If m∠abc = 70°, what is m∠abd? justify your reasoning. using the addition property of equality, 40 + 70 = 110, so m∠abd = 110°. using the subtraction property of equality, 70 − 30 = 40, so m∠abd = 30°. using the angle addition postulate, 40 + m∠abd = 70. so, m∠abd = 30° using the subtraction property of equality. using the angle addition postulate, 40 + 70 = m∠abd. so, m∠abd = 110° using the addition property of equality.
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Consider the initial value problem (t−1)x′′′ −3tx′′ +6t2x′ −(cost)x=√t+5 x(t0) = 1, x′(t0) = 0, x′′(...
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