

G6 MATH Final Exam Review
Presentation
•
Mathematics
•
2nd Grade
•
Practice Problem
•
Medium
Ruwaida Bhaijee
Used 9+ times
FREE Resource
26 Slides • 27 Questions
1
2
3
Multiple Choice
20
99
90
49
4
How to find the height of a parallelogram, given the area.
5
Multiple Choice
92
6
7
32
6
7
Multiple Choice
1
2
3
4
8
9
Multiple Choice
96 square inches
80 square inches
60 square inches
48 square inches
10
11
Multiple Choice
h= 16 cm
h= 4 cm
h= 8 cm
h= 7 cm
12
13
Multiple Choice
Area= 24 square ft.
She needs 3 containers white paint
= 6.79 x 3
= 20.37 aed
Area= 12 square ft.
She needs 1 container white paint
= 6.79 x 1
= 6.79 aed
Area= 12 square ft.
She needs 2 containers white paint
= 6.79 x 2
= 13.58 aed
Area= 24 square ft.
She needs 4 containers white paint
= 6.79 x 4
= 27.16 aed
14
15
Multiple Choice
144 square cm
84 square cm
72 square cm
60 square cm
16
17
Multiple Choice
1 in
2 in
3 in
4 in
18
Multiple Choice
120 square cm
60 square cm
26 square cm
52 square cm
19
20
Draw
Draw the rectangle in the coordinate plane, then find the PERIMETER.
21
22
Multiple Choice
18 in3
18 in2
72 in2
72 in3
23
Multiple Choice
5 cm
10 cm
15 cm
35 cm
24
25
Multiple Choice
Surface Area=
(2x20x10 + 2x20x12 + 2x10x12)
=1120 square cm.
Surface Area=
(2x20x20 + 2x12x12 + 2x10x10)
=1288 square cm.
Surface Area=
(2x10 + 2x20x12 + 2x10x12)
=740 square cm.
Surface Area=
(20x10 + 2x20x12 + 2x10x12)
=920 square cm.
26
27
Multiple Choice
(4x6 + 6x5 + 3x6 + 1/2 x4x3 + 1/2 x4x3)
= 84 square ft.
(4x6 + 6x5 + 3x6 + 4x3 + 4x3)
= 96 square ft.
(4x6 + 6x5 + 3x6 + 1/2 x4x3 )
= 78 square ft.
(4x6 + 6x5 + 3x5 + 1/2 x4x3 )
= 75 square ft.
28
29
Multiple Choice
(4x4) + (1/2 x4x5)x4
= 56 square ft.
(4x4) + (1/2 x4x5)
= 26 square ft.
(4x4) + (1/2 x5x5.4)x4
= 70 square ft.
(4x4) + (1/2 x5x5.4)
= 29.5 square ft.
30
31
Multiple Choice
4x(8x6.9)
=220.8 square in.
3x(8x6.9)
=165.6 square in.
3x(1/2x8x6.9)
=82.8 square in.
4x(1/2x8x6.9)
=110.4 square in.
32
Statistical Questions
33
Multiple Select
Identify which 2 questions are statistical questions.
How many continents are there?
How many continents has the average student visited?
How many sporting events did the average student attent last year?
In what year was the first world series?
34
35
Draw
Construct a Dot Plot for this data.
3,0,0,1,2,1,1,2,2,0,1,2,1,2,3,4,3,3,2,0,1,4,2,2
36
37
38
Draw
Use the data to complete the FREQUENCY TABLE and draw the HISTOGRAM.
39
Multiple Choice
Mean = 3
Median = 3
Mean = 3
Median = 2
Mean = 2
Median = 3
Mean = 3
Median = 4
40
Measures of Center: Mean and Median
41
Multiple Choice
Mean= 25
Median=25
The Mean is the greater measure of center.
Mean= 30
Median=20
The Mean is the greater measure of center.
Mean= 31
Median=25.5
The Mean is the greater measure of center.
Mean= 31
Median=25
The Mean is the greater measure of center.
42
43
Draw
Construct a box plot for the data:
1,3,2,1,4,2,2,0,1,3,0,4
44
45
Draw
Find the RANGE and the INTERQUARTILE RANGE of the data.
46
47
Multiple Choice
35
30
60
25
48
Symmetric: No
Peak: 5
Cluster: 3-7
Gap: 1-2 and 8-9
Outlier: 0 and 10
49
Multiple Choice
Identify the SYMMETRY, PEAK, OUTLIER, GAP and CLUSTER.
Symmetric: NO
Peak: 2
Outlier: 0
Gap: 6-9
Cluster: 0-3
Symmetric: NO
Peak: 3
Outlier: 10
Gap: 6-9
Cluster: 0-5
Symmetric: YES
Peak: 3
Outlier: 0
Gap: 0-5
Cluster: 6-9
Symmetric: YES
Peak: 2
Outlier: 10
Gap: 6-9
Cluster: 0-5
50
51
Multiple Choice
Identify the SYMMETRY, PEAK, OUTLIER, GAP and CLUSTER.
Symmetric: YES
Peak: 10-14
Outlier: NO
Gap: NO
Cluster: 0-24
Symmetric: NO
Peak: 10-14
Outlier: NO
Gap: NO
Cluster: 0-24
Symmetric: YES
Peak: 0-4
Outlier: NO
Gap: NO
Cluster: 0-24
Symmetric: NO
Peak: 10-14
Outlier: NO
Gap: NO
Cluster: 0-24
52
53
Multiple Choice
Find the Median and the Measures of Variation.
Symmetric: NO
Outlier= 100
Median= 25
Interquartile range=10
Symmetric: YES
Outlier= 50
Median= 25
Interquartile range=10
Symmetric: NO
Outlier= 50
Median= 25
Interquartile range=10
Symmetric: YES
Outlier= 100
Median= 25
Interquartile range=10
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