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This document summarizes methods for solving first-order ordinary differential equations (ODEs). It discusses: 1) Using an integrating factor to solve first-order ODEs of the form dy/dt + f(t)y = g(t). 2) Solving coupled first-order linear ODEs with constant coefficients, which have solutions of the form x = Ae^-αt + Be^-βt and y = K1e^-αt + K2e^-βt. 3) The values of α and β can be determined from the trace and determinant of the coefficient matrix. Initial conditions are used to solve for the arbitrary c

Author

kashifwarsi

Language

EN