Mathematics · Partial Differential Equations
Let u(x, t) be the solution of the initial value problem: ∂2u∂t2 - ∂2u∂x2 = xt, where -∞ 0, satisfying u(x, 0) = ∂u∂t(x, 0) = 0 for all -∞ < x < ∞. Then u(2, 3) is equal to:
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- 49✓
Correct answer
9
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