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Calculus AB Basics Flashcards | StudBud
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Calculus AB Basics
Calculus AB Basics
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Basic fundamental questions in Calculus AB over derivatives, integrals, and limits.
Flashcards
20 cards
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Questions
20
Answers
1
d/dx x
3
-4x
2
+2x-6 when x=3
4
7
6
3
2
limit x→2 (x
2
+2x+4)/[(x+2)(x-3)]
-3
-5
0
3
3
limit x→2 [(3x-2)(2-x)]/[(x-1)(x+4)]
3/2
0
1/2
DNE
4
d/dx x
2
+4x+e
x
-sinx when x=2
15.805
17.651
14.327
9.096
5
∫
-4
k
3sec
2
x
dx
=0
0
4
-4
8
6
∫
1
2
sin
2
x
dx
-0.765
0.843
1.008
0.917
7
∫
0
5
(x
2
-3x+cos
2
x)
2.712
-6.531
7.198
6.531
8
∫
0
sinx
tan(t
2
)
dt
sin(x2)
tan(sin2x)∙cosx
tan(sin2x)
tan(x2)
9
d/dx ln(secx)
cosx
cscxcotx
sec2x
tanx
10
∫
-2
x
√(t
3
-11)
dt
when x=3
0.333
4
3
2.5
11
∫
3
x
cost
dt
cosx
sinx
cos3
-3sinx
12
limit x→0 [(x
3
-3)(x+4)]/[(x
2
+1)(x-2)]
6
3/5
4
2
13
d/dx cos(e
3x
)
-3e3xcos(e3x)
e3xsin(e3x)
-3e3xsin(e3x)
cos(-3e3x)
14
limit x→1 [(x
3
+2)(x+2)]/(x+2)
3
DNE
0
2
15
d/dx sin(3x) when x=π/6
0
2
1
3
16
limit x→π [(cosx-1)(sin2x)]/[(sec
2
x-2)(tanx)]
DNE
12
18
4
17
∫
1
3
3x-sinx
dx
9.986
10.469
11.143
10.789
18
d/dx (x
2
-4)/(x-2) when x=5
0.5
1
2
4
19
∫
1
3
(1/x
2
)
dx
2/3
1/2
1/3
3/2
20
d/dx ln(e
2x
)
2x
e2x
0
2
