

Empirical
Presentation
•
Mathematics
•
10th Grade
•
Medium
+3
Standards-aligned
Stephanie Luckett
Used 1+ times
FREE Resource
0 Slides • 38 Questions
1
Multiple Choice
2
Multiple Choice
The sign of the z-score indicates whether the location is above(positive) or below(negative) the mean.
True
False
3
Multiple Choice
Find the z-scores value corresponding if the location is above the mean by 1/2 standard deviations
-0.50
+1.00
+0.50
-1.00
4
Multiple Choice
Find the z-score value corresponding if the location is below the mean by 2 standard deviations
+2.00
-2.00
+1.25
-1.00
5
Multiple Choice
Find the Z-score.
Mean = 22
Standard Deviation: 3.1
x = 29
2.26
16.45
-2.26
1.26
6
Multiple Choice
Find the Z-score.
Mean = 21
Standard Deviation: 1.3
x = 22
0.77
5.33
1.07
1.26
7
Multiple Choice
Find the z-score.
Mean = 38
Standard Deviation: 1.2
x = 42
3.33
-3
3.03
-3.33
8
Multiple Choice
Find the z-score.
Mean = 40
Standard Deviation: 1.4
x = 42
1.43
1.28
-1.4
1.24
9
Multiple Choice
Find the z-score.
Mean: 29.8
Standard Deviation: 7
x = 20
-1.4
10.2
-21
35
10
Multiple Choice
A data set has a mean of 300 and a standard deviation of 40. What value would have a z-score of z=−2 ?
298
296
220
380
11
Multiple Choice
12
Multiple Choice
13
Fill in the Blank
14
Fill in the Blank
15
Multiple Choice
What type of distribution is pictured?
Right skewed
Left skewed
Random
Normal
16
Multiple Choice
A grading scale is set up for 1000 students’ test scores. It is assumed that the scores are normally distributed with a mean score of 75 and a standard deviation of 15. Calculate the score that lies -2 standard deviation from the mean.
60
475
45
9500
17
Multiple Choice
In an Oreo factory, the mean mass of a cookie is given as 40 g. For quality control, the standard deviation is 2 g. If 10 000 cookies were produced, how many cookies are within 2 g of the mean?
6800
9500
3200
9750
18
Multiple Choice
Suppose the heights of adult men are normally distributed. The heights of a sample of 30 men are shown below in inches.
65, 83, 69, 67, 69, 67, 67, 72, 85, 68, 73, 65, 67, 65, 72, 71, 67, 73, 68, 72, 61, 75, 66, 78, 65, 71, 68, 76, 67, 68
Compute the standard deviation of the sample. (Use stdev)
5.31
70
5.23
68
19
Multiple Choice
The shelf life of a particular dairy product is normally distributed with a mean of 12 days and a standard deviation of 3 days. About what percent of the products last between 12 and 15 days?
68%
99.7%
95%
34%
20
Multiple Choice
The mean life of a tire is 30 000 km. The standard deviation is 2000 km. 68% of all tires will have a life between ______km and ______km.
26000 and 34000
28000 and 32000
24000 and 34000
22000 and 36000
21
Multiple Choice
Suppose the heights of adult men are normally distributed. The heights of a sample of 30 men are shown below in inches.
65, 83, 69, 67, 69, 67, 67, 72, 85, 68, 73, 65, 67, 65, 72, 71, 67, 73, 68, 72, 61, 75, 66, 78, 65, 71, 68, 76, 67, 68
Compute the mean of the sample.
71
70
69
68
22
Multiple Choice
The distribution above is normal. What percent lies below the curve?
68%
95%
99.7%
100%
23
Multiple Choice
24
Multiple Choice
The distribution above is normal. What percent lies between ±3 standard deviations?
68%
95%
99.7%
.3%
25
Multiple Choice
26
Multiple Choice
27
Multiple Choice
Use the following information and the Empirical Rule to estimate the answer.
The ages of golfers are normally distributed, with a mean of 38 and a standard deviation of 4.
Find the percentage of golfers that are between 30 and 46 years old.
68%
94%
95%
99.7%
28
Multiple Choice
29
Multiple Choice
What type of correlation does this scatter plot show?
Positive correlation
Negative correlation
No correlation
Constant correlation
30
Multiple Choice
Which graph depicts the strongest positive correlation?
31
Multiple Choice
32
Multiple Choice
33
Multiple Choice
What is the percentage of data that falls within one standard deviation of the mean?
67%
65%
72%
68%
34
Multiple Choice
What is the percentage of data that falls within two standard deviations of the mean?
68%
99.7%
95%
98%
35
Multiple Choice
What percent of people within 2 standard deviations of the mean?
99.7
34
68
95
36
Multiple Choice
What percent of people within 3 standard deviations of the mean?
99.7
34
68
95
37
Multiple Choice
The Empirical (68-95-99.7) Rule can be applied only if data is ....
Normally Distributed
Uniform
Skewed
Symmetric
38
Multiple Choice
The Empirical Rule's percents are:
68-95.7-99
68-95-99.7
68.7-95-99
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