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Worksheetsrules of differentiation
Total questions: 16
Worksheet time: 1hrs 20mins
dxd[(2x+1)(5x−4)]
10x−3
20x−4
10x−4
20x−3
dxd[(x2−1)(x+7)]
3x2−14x−1
3x2+14x−1
3x2−14x+1
3x2+14x+1
dxd[(x)(x−1)]
23x21+21x2−1
23x21−21x2−1
21x21−23x2−1
21x21+23x2−1
dxd[x2⋅sin(x)]
x2cos(x)−2x(sinx)
−x2sin(x)+2xcos(x)
x2sin(x)+2xcos(x)
x2cos(x)+2xsin(x)
Given that y = (x+2)/(x-3), find y'.
y' = -1/(x-3)2
y' = -5/(x-3)2
y' = (2x-5)/(x-3)2
y' = (2x-1)/(x-3)2
dxd(32x+1)
Find the derivative.
1
21
32
35
f(x)=4x3−3x2+2x , find its derivative.
f′(x)=12−6x
f′(x)=12x2−6x+2
f(x)=12x2−6x+2
f′(x)=3x4−2x3+x
find y' for y=(e5x)+1
5e5x+1
e5x
5e5x
1
f(x) = x7 (5 + 8x)3
dxd[x2(x+1)(2x−3)]
8x3−3x2−6x
8x3+3x2−6x
8x3−3x2+6x
8x3+3x2+6x
dxd[x1⋅2x21⋅3x3−1]
x61
−x71
x6−1
x71
Given f(x)=3x2+2x−1 , which of the following is the correct derivative?
f′(x)=6x2+2
f′(x)=6x+2
f′(x)=6x2+2
f′(x)=6x2+2x2−x
Given f(x)=17 , what is the derivative of f(x) ?
f′(x)=17x
f′(x)=17
f′(x)=0
f′(x)=17x2
Differentiate with respect to x. y=x31
∂x∂y=x41
∂x∂y=−3x
∂x∂y=−x33
∂x∂y=−x43
