3f(x)−2f(x1)=x ...(i) Replace x with x1 now. From Eq. (i), we get ⇒ 3f(x1)−2f(x)=x1 ...(ii) Eq. (i) ×2+ Eq. (ii) ×3{6f(x)−4f(x1)=2x}+{−6f(x)+9f(x1)}=2x+x35f(x1)=2x+x3f(x1)=52x+5x3 ∴ 3f(x)=x+2f(x1)=x+2(52x+5x3)3f(x)=x+54x+5x6 ⇒ f(x)=3x+154x+5x2 ∴ f′(x)=31+154−5x22f′(2)=31+154−5(2)22=31+154−101=3010+8−3=3015f′(2)=21