Given y(x)=a2x+b3x+c=(a2+b3)x+cy(x)=a^2 x+b^3x+c = (a^2+b^3) x +cy(x)=a2x+b3x+c=(a2+b3)x+c where a,b,ca,b,ca,b,c are the parameter.
By differentiation with respect to xxx, we get y′=a2+b3y' = a^2 + b^3y′=a2+b3 .
Again differentiation with respect to xxx, we get y′′=0y'' = 0y′′=0 which is required differential generated by yyy .
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