The indicated function y1(x) is a solution of the associated homogeneous equation. y" + y' = 1; Y1 = 1 Let y = u(x)y1 and w(x) = u'(x). Use the method of reduction of order to find a second solution 72(x) of the homogeneous equation and a particular solution y p(x) of the given nonhomogeneous equation. Find the integrating factor of the associated linear first-order equation in w(x). ESP(x) dx Find the derivative of u'(x). u'(x) = Find yz(x) and yp(x). = Y2(x) = Yp(x)
