7. In solving the first order differential equation y + m y = h x² where m and h are all constants, you must follow these steps: 7.1 Calculate P = J m dx (the constant of integration is zero) %3D and express R = e® (e to the power p) 7.2 Calculate T = J hx² R dx (the constant of integration is not zero) %3D 7.3 The solution of the differential equation is then y = т.
7. In solving the first order differential equation y + m y = h x² where m and h are all constants, you must follow these steps: 7.1 Calculate P = J m dx (the constant of integration is zero) %3D and express R = e® (e to the power p) 7.2 Calculate T = J hx² R dx (the constant of integration is not zero) %3D 7.3 The solution of the differential equation is then y = т.
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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