stud
bud
Sign up
Log in
Home
Library
Explore
SAT
More
Duplicate of AP Calculus AB Review Flashcards | StudBud
Explore
/
Duplicate of AP Calculus AB Review
Duplicate of AP Calculus AB Review
39 terms
·
StudBud Administration
·
22 plays
AP Calculus AB Review #calculus #math #ap #derivatives #integrals
Flashcards
39 cards
F
Practice quiz
P
Host live
L
Questions
39
Answers
1
Choose the correct answer: ∫sec
2
(x)
dx
tan(x) + C
sin(x)cos(x) + C
sin(x) + C
cot2(x) + C
2
Choose the correct answer.
-6x2sin(x3)
6x2cos(x3)
6x2sin(x3)cos(x3)
-6x2sin(x3)cos(x3)
3
Choose the correct answer: (d/dx)[
a
u
] =
ln(a)·u'
au·u'
au·ln(u)·u'
au·ln(a)·u'
4
To find velocity from position, you must...
integrate once
find the 2nd derivative
integrate twice
find the 1st derivative
5
Choose the correct answer: (d/dx)[
u/v
] =
uv' + vu'
uv' - vu'
(vu' - uv')/(v2)
(uv') / (vu')
6
Choose the correct answer.
7/27
-7/27
-25/27
25/27
7
Choose the correct answer.
-3 < x < 1
x < -1 and x > 3
-1 < x < 3
All values of x
8
Choose the correct answer.
2
4
7
6
9
Choose the correct answer: (d/dx)[csc(u)] =
-csc(u)tan(u)·u'
-csc(u)cot(u)·u'
sec2(u)·u'
csc(u)cot(u)·u'
10
The second derivative of a function provides information about the _______ of that function.
speed
slope
concavity
acceleration
11
Choose the correct answer.
16/3
28/3
32/3
14/3
12
Choose the correct answer: (d/dx)[sec(u)] =
-csc(u)tan(u)·u'
-csc(u)cot(u)·u'
sec(u)tan(u)·u'
sec(u)cot(u)·u'
13
Choose the correct answer.
13
8
14
11
14
Choose the correct answer.
-3
3
1
-1
15
The first derivative of a function provides information about the _______ of that function.
acceleration
speed
slope
concavity
16
Choose the correct answer: ∫(1/x)
dx
x-2 + C
2x-2 + C
ln∣x∣ + C
x<span style="font-size: 13.3333330154419px;">n+1 + C</span>
17
Choose the correct answer: (d/dx)[sec(u)] =
sec(u)cot(u)·u'
sec(u)tan(u)·u'
-csc(u)tan(u)·u'
-csc(u)cot(u)·u'
18
Choose the correct answer: ∫sec(x)tan(x)
dx
tan(x) + C
cot2(x) + C
sec2(x) + C
sec(x) + C
19
Choose the correct answer.
y-1 = 2(x - π/4)
y -1= -2(x - π/4)
y = -2(x - π/4)
y = 2(x - π/4)
20
Choose the correct answer.
e-t + C
e(-t/2) + C
2e(t/2) + C
e(t/2) + C
21
Choose the correct answer: ∫csc
2
(x)
dx
-cot(x) + C
-cot2(x) + C
sec(x) + C
sin(x) + C
22
To find position from acceleration, you must...
integrate once
find the 1st derivative
integrate twice
find the 2nd derivative
23
Choose the correct answer: (d/dx)[
ln(u)
] =
(1/u)∙ln(u)·u'
ueu·u'
ln(u)·u'
(1/u)·u'
24
Choose the correct answer: ∫a
x
dx
aln∣x∣ + C
ax / ln(a) + C
2x-2 + C
xln(a) + C
25
Choose the correct answer: ∫
e
x
dx
xex
ex + C
ex
xex + C
26
Choose the correct answer: (d/dx)[cos(u)] =
cos2(u)·u'
csc(u)·u'
sin(u)·u'
-sin(u)·u'
27
Choose the correct answer: ∫sin(x)
dx
cos(x) + C
sin(x)cos(x) + C
-cos(x) + C
cos2(x) + C
28
Choose the correct answer: (d/dx)[sin(u)] =
-cos(u)·u'
csc(u)·u'
cos(u)·u'
tan(u)·u'
29
Choose the correct answer.
4π/3
16π/3
32π/5
8π/3
30
For all related rates problems, you must derive each term with respect to
time
area
volume
x
31
Choose the correct answer: (d/dx)[
e
u
] =
ueu·u'
ueu
eu + C
eu·u'
32
Choose the correct answer.
6
36
2
4
33
How do you find the area between two functions of x?
∫(bottom - top)dx
π(top + bottom)
∫(top - bottom)dx
top - bottom
34
Choose the correct answer: ∫csc(x)cot(x)
dx
-cot2(x) + C
sec(x) + C
-csc(x) + C
cot(x) + C
35
What method is used to find volume?
washer or shell method
Newton's method
L'Hopital's method
Pascal's method
36
Choose the correct answer: (d/dx)[tan(u)] =
csc(u)·u'
sec(u)·u'
-csc2(u)·u'
sec2(u)·u'
37
Choose the correct answer: ∫cos(x)
dx
-sin(x) + C
cot2(x) + C
sec(x) + C
sin(x) + C
38
Choose the correct answer: (d/dx)[cot(u)] =
-csc2(u)·u'
sec(u)tan(u)·u'
sec2(u)·u'
-csc(u)tan(u)·u'
39
Choose the correct answer: (d/dx)[
vu
] =
uv' + vu'
(uv') / (vu')
uv' - vu'
u'v'
