Standard Deviation Answers

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8

Question text not available

Answers:
Selection 1:864
Selection 2:29.4
9

What is the variance? 29.432.9✔ 8641080

Answers:
Selection 1:864
Selection 2:29.4
11

A set of data has a high-value outlier. How do you expect the standard deviation to change when the outlier is removed? Would the result be different if the data had a low-value outlier instead? Explain.

Answer:

The standard deviation will decrease when the outlier is removed. Standard deviation represents the spread of data from the mean. Removing a high-value outlier decreases the spread of data from the mean. Removing a low-value outlier also decreases the spread of data from the mean. In both cases, the standard deviation decreases.

12

Check each of the components below that you included in your response.

A
The standard deviation will decrease when the outlier is removed.
B
Standard deviation represents the spread of data from the mean.
C
Removing a high-value outlier decreases the spread of data from the mean.
D
Removing a low-value outlier decreases the spread of data from the mean.
E
In both cases the standard deviation decreases.
13

Which of the following represents the numerator in the calculation of variance and standard deviation?

A
(225)2 + (–425)2 + (–275)2 + (325)2 + (75)2 + (–75)2 = 423,750
B
(650)2 + (–150)2 + (–600)2 + (250)2 + (150)2 + (–300)2 = 980,000
C
(250)2 + (–400)2 + (–250)2 + (350)2 + (100)2 + (–50)2 = 420,000
14

What is the variance?

Answers:
What is the variance?:84000
What is the standard deviation, rounded to the nearest whole number?:290
16

Given that z = –2 and z = –1, which of the following do you know?

Question illustration
A
The variance is 10.
B
The standard deviation is 30.
C
The mean is 80.
D
The median is 40.
E
The data point x = 20 is 2 standard deviations from the mean.
F
The data point x = 50 is 1 standard deviation from the mean.
G
The data point x = 45 has a z-value of 1.5.
18

Why does the formula use “n – 1” in the denominator?

A
The data is a sample and is expected to be more dispersed from the mean.
B
The data is a sample and is expected to be less dispersed from the mean.
C
The data is a population and is expected to be more dispersed from the mean.
D
The data is a population and is expected to be less dispersed from the mean.

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