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Mathematics, 05.05.2020 18:45, sydsunkae14m
In some instances the Laplace transform can be used to solve linear differential equations with variable monomial coefficients. Use Theorem 7.4.1. THEOREM 7.4.1 Derivatives of Transforms If F(s) = β{f(t)} and n = 1, 2, 3, , then β{tnf(t)} = (β1)n dn dsn F(s). Reduce the given differential equation to a linear first-order DE in the transformed function Y(s) = β{y(t)}. Solve the first-order DE for Y(s) and then find y(t) = ββ1{Y(s)}. ty'' β y' = 5t2, y(0) = 0 y(t) =
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In some instances the Laplace transform can be used to solve linear differential equations with vari...
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