(1) y=−2y = -2y=−2 \quad y′=0y' = 0y′=0 (2) y=−4x+1y = -4x + 1y=−4x+1 \quad y′=−4y' = -4y′=−4 (3) y=x2−3x+2y = x^2 - 3x + 2y=x2−3x+2 \quad y′=2x−3y' = 2x - 3y′=2x−3 (4) y=4x2−3x−2y = 4x^2 - 3x - 2y=4x2−3x−2 \quad y′=8x−3y' = 8x - 3y′=8x−3 (5) y=x3−2x2+6y = x^3 - 2x^2 + 6y=x3−2x2+6 \quad y′=3x2−4xy' = 3x^2 - 4xy′=3x2−4x (6) y=x4−2x3y = x^4 - 2x^3y=x4−2x3 \quad y′=4x3−6x2y' = 4x^3 - 6x^2y′=4x3−6x2 (7) y=3x+12y′=32y = \dfrac{3x+1}{2} \qquad y' = \dfrac{3}{2}y=23x+1y′=23 (8) s=5−4t+7t3−t5s = 5 - 4t + 7t^3 - t^5s=5−4t+7t3−t5 \quad s′=−4+21t2−5t4s' = -4 + 21t^2 - 5t^4s′=−4+21t2−5t4