If (M_y - N_x)/N = Q, where Q is a function of x only, then the differential equation M + Ny' = 0 has an integrating factor of the form mu(x) = e^integral(Q(x)dx). Find an integrating factor and solve the equation y' = e^{7x} + 5y - 1. NOTE: Do not enter an arbitrary constant.
An integrating factor is mu =
The solution in implicit form is
= c, for any constant c.