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Duplicate of mohsin aditDuplicate of Basic Derivatives Review Quiz Flashcards | StudBud
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Duplicate of mohsin aditDuplicate of Basic Derivatives Review Quiz
Duplicate of mohsin aditDuplicate of Basic Derivatives Review Quiz
13 terms
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StudBud Administration
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A math derivatives quiz for Calculus AB students to review the basic rules of derivatives.
Flashcards
13 cards
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Practice quiz
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Questions
13
Answers
1
Find y' of y=e
x
y'=xex
y'=ex
y'=2ex
y'=1
2
Find the simplest form of y' of y=ln(2x
3
)
y'=3x
y'=3x3∕ x2
y'=3 ∕ x
y'=6x2∕ 2x3
3
Find y' of y=(12x
-1
)(4x
5
)
y'=(-12x-2)(4x5)+(20x4)(12x-1)
y'=(12x-2)(4x5)+(20x4)(12x-1)
y'=(-12x-2)(4x4)+(20x3)(12x-1)
y'=(12x-2)(4x5)-(20x4)(12x-1)
4
Find y' of y=sin(x
2
)
y'=2xcos(x2)
y'=-2xcos(x2)
y'=1
y'=-2xsin(x2)
5
Find y' of y=5
y'=0
y'=5x
y'=1
y'=5
6
Find y' of y=cos(x)
y'=-cos(x)(du/dx)
y'=csc(x)(du/dx)
y'=sin(x)(du/dx)
y'=-sin(x)(du/dx)
7
Find y' of y=5x
2
+3x
3
y'=10x+9x3
y'=10x+9x2
y'=10x2+9x2
y'=10x2+9x3
8
Find y' of y=tan
2
(cos(2x
2
))
y'={tan[cos(2x2)]}{sec2[cos(2x2)]}[sin(2x2)](4x)
y'=-8x{tan[cos(2x2)]}{sec2[cos(2x2)]}[sin(2x2)]
y'=8x{tan[cos(2x2)]}{sec2[cos(2x2)]}[sin(2x2)]
y'=-8x{tan[cos(2x2)]}{tan[cos(2x2)]}[sin(2x2)]
9
Find y' of y= sin
3
(2x)
y'=cos3(2x)
y'=6sin2(x)cos(x)
y'=6sin(2x)cos(2x)
y'=6sin2(2x)cos(2x)
10
Find y' of y=4tan(x
3
)
y'=-12x2(csc(x3))(cot(x3))
y'=12x2sec2(x3)
y'=12x2(sec(x3))(sec(x3))
y'=12x2sec(x3)
11
Find y' of y= 5
2x+sin(x)
y'= (52x+sin(x))(ln5)(2+cos(x))
y'= (52+cos(x))(ln5)(2+cos(x))
y'= (52x+sin(x))(2+cos(x))
y'= (52x+sin(x))(ln2x)(5+cos(x))
12
Define Derivatives
rate of change at a given point
Average rate of change
Instantaneous rate of change
the power rule
13
Find y' of y=2x
2x2
2x
2
x
