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Mathematics, 20.07.2020 01:01 mv603177

Consider the differential equation: 2y'' + ty' โˆ’ 2y = 14, y(0) = y'(0) = 0.

In some instances, the Laplace transform can be used to solve linear differential equations with variable monomial coefficients.

If F(s) = โ„’{f(t)} and n = 1, 2, 3, . . . ,then
โ„’{tnf(t)} = (-1)^n d^n/ds^n F(s)

to reduce the given differential equation to a linear first-order DE in the transformed function Y(s) = โ„’{y(t)}.

Requried:
a. Sovle the first order DE for Y(s).
b. Find find y(t)= โ„’^-1 {Y(s)}

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Consider the differential equation: 2y'' + ty' โˆ’ 2y = 14, y(0) = y'(0) = 0.

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