- y=2x3+4x2−2x+7
Differentiate this equation with respect to x
dxdy=6x2+8x−2
So dxdy at x=−2 so put the value of x=−2 in above equation
⇒6×(−2)2+8(−2)−2=6
2.y=3x4−5x3+4x2−x+4
Differentiate this equation with respect to x
dxdy=12x3−15x2+8x−1
So dxdy at x=3 so put the value of x=3 in above equation
⇒12×(3)3−15×(3)2+8×(3)−1 =212
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