Differential EquationsHardFirst-Order Equations ShareFirst-Order Equations · Hard problemFind the value of kkk for which the solution of y′+3yx=sinxx3y'+\dfrac{3y}{x}=\dfrac{\sin x}{x^3}y′+x3y=x3sinx (for x>0x>0x>0) with y (π2)=ky\!\left(\dfrac{\pi}2\right)=ky(2π)=k satisfies y(π)=54π3y(\pi)=\dfrac{5}{4\pi^3}y(π)=4π35.Check Show answer Walk through it step by step Practice more like this Review this concept