

Integration Lesson AB Calculus
Presentation
•
Mathematics
•
9th - 12th Grade
•
Easy
+1
Standards-aligned
John Lawhon
Used 8+ times
FREE Resource
15 Slides • 27 Questions
1
Multiple Choice
Which of the limits is equivalent to the following definite integral?
2
Multiple Choice
∫25(x3+3)dx as limit of a sum is equivalent to
n→∞limi=1∑n[(2+n3i)3+3]n1
n→∞limi=1∑n[(2+n3i)3+3]n3i
n→∞limi=1∑n[(n3i)3+3]n3
n→∞limi=1∑n[(2+n3i)3+3]n3
3
Multiple Choice
∫0πcosxdx as limit of a sum is equivalent to
n→∞limi=1∑n[cos(nπi)]ni
n→∞limi=1∑n[cos(ni)]ni
n→∞limi=1∑n[cos(nπi)]nπ
n→∞limi=1∑n[cos(ni)]nπ
4
Multiple Choice
n→∞limi=1∑n[(n5i)2+n5i+1]n5 in integral notation would be
∫05(x2+x+1)dx
∫56(x2+x+1)dx
∫01((5x)2+5x+1)dx
∫010(2x2+2x+1)dx
5
Multiple Select
n→∞limi=1∑n[2+3+n4i]n4 in integral notation would be
∫37(2+x)dx
∫04(2+x)dx
∫37(2x+x)dx
∫37(2+3+x)dx
6
Multiple Choice
7
Multiple Choice
8
Multiple Choice
9
Multiple Choice
10
11
12
13
Multiple Choice
The graph of f consists of line segments and a semicircle, and the graph of g consists of line segments as shown in the given graphs. Evaluate the integral using properties and geometry.
∫26[f(x)−g(x)]dx
-1
7
2
9
14
Multiple Choice
Which of the following is equivalent to:
∫73h(α)dα+∫39h(α)dα
−∫37h(α)dα
−∫79h(α)dα
∫79h(α)dα
None of the following are equivalent to the given
15

16
17
18
19
20
Multiple Choice
∫7 dx
0
7 + c
7x + c
-7x + c
21
Multiple Choice
∫3x2+4x dx
x3+4x2+c
x3+2x2+c
23x3+4x2+c
3x3+4x2+c
22
Multiple Choice
∫ 4 dx
0
4t + C
4x + C
2x2 + C
23
Multiple Choice
∫(4 - 18x)dx
-18
4x - 9x2
4x - 9x2 + C
(4 - 18x)2 /2 + C
24
25
Until you memorize these this is going to be the question
26
Until you memorize these this is going to be the question
27
Until you memorize these this is going to be the question
28
Until you memorize these this is going to be the question
29
Until you memorize these this is going to be the question
30
Multiple Choice
∫(x1)dx
1+c
ln ∣x∣ +c
−x21+c
x0+c
31
Multiple Choice
∫cos(x)dx
sin(x)+c
-sin(x)+c
-cos(x)+c
cos2(x)+c
32
Multiple Choice
∫sin(x)dx
cos(x)+c
-cos(x)+c
-sin(x)cos(x)+c
sin2(x)+c
33
Multiple Choice
∫sec(x)tan(x)dx
tan(x)+c
sec(x)+c
csc(x)+c
-csc(x)+c
34
Multiple Choice
∫sec2(x)dx
sec(x)+c
tan(x)+c
2sec(x)+c
-csc(x)+c
35
Multiple Choice
∫exdx
ex
ex
ex+c
ln(x)+c
36
Multiple Choice
∫2x1dx
x+c
x+c
(x)2+c
(x)21+c
37
Match
∫1−x21dx
∫1−x2−1dx
∫1+x21dx
sin-1 (x)+c
cos-1 (x)+c
tan-1 (x)+c
sin-1 (x)+c
cos-1 (x)+c
tan-1 (x)+c
38
Multiple Choice
What does "+C" represent in the equation for the antiderivative of a function f'(x)?
An unknown constant
The axis of symmetry
The coefficient
A trig value
39
Multiple Choice
40
Multiple Choice
Identify the Integral notation symbol ∫f(x)dx
Indefinite Integral
Definite Integral
Integration
Differentiation
41
Multiple Choice
The process of finding dxdy=f′(x) is known as_____
Integration
Differentiation
Limitation
continuation
42
The expression F(x)+C is called the general antiderivative of f since it generalizes the family of antiderivatives of f.
Which of the limits is equivalent to the following definite integral?
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