2. The mean satisfaction score of employees in a firm is 947
with a standard deviation...
2. The mean satisfaction score of employees in a firm is 947
with a standard deviation of 205. If you select 60 employees
randomly, what is the probability that the mean is below 897?
The mean SAT score in mathematics,
μ
, is
559
. The standard deviation of these scores is
39
. A special preparation course claims that its graduates will
score higher, on average, than the mean score
559
. A random sample of
50
students completed the course, and their mean SAT score in
mathematics was
561
. At the
0.05
level of significance, can we conclude that the preparation
course does what it claims? Assume that the standard deviation...
assume that IQ score are randomly distributed with a
mean of 100 and a standard deviation of 15 . if 49 are randomly
find the probability that their mean IQ score is greater than
98
3. The national mean score of an aptitude test is 50 with a
standard deviation of 5. I think students at Ohio University can
earn higher scores than people nationally. I survey 30 students at
Ohio University and find a mean 57 with a standard deviation of
6.8. Is the mean scores of Ohio University students significantly
more than the mean score of the aptitude test nationally? (use =
.05)
a. State the null and alternative hypotheses in symbols....
A population distribution of score has a mean = 100 and a
standard deviation of 10. Researchers plan to take a sample size of
N=25. Based on the central limit theorem, 68.26% of all possible
means are between the sample means of ______
A) 90 and 100
B) 95 and 100
C) 98 and 102
D) 97 and 103
assume that in 2018 the mean mathematics sat score was 536 and
the standard deviation was 115. a sample of 68 scores is chosen. a)
what is the sampling distribution of *? b) what is the probability
the sample mean score is less than 510? c) what is the probability
the sample mean score is between 485 and 525? d) what is the
probability the sample mean score is greater than 480? e) would it
be unusual for the sample...
4. The mean score on a standardized test is 540 with a standard
deviation of 55. What percent of students taking the test scored
above 625? (nearest hundredth)
5. True or False. A z-score is the number of standard deviations
from the median.
6. True or False. A z-score cannot be negative.
7. True or False. If the standard deviation is small, the data
values are very varied.
8. True or False. The standard error of the mean is
smaller...
Find the Standard Score (z-score) round to 2 decimal places and
the standard deviation
Option
Amazon Description of Item
Price
Standard Score (z-score)
(round to 2 decimal places)
1
Beginner Acoustic Guitar Set
$84.99
2
Brazilian Double Hammock
$27.99
3
MMIZOO Resistance Loop Exercise Bands
(set of 5)
$9.99
4
Big and Tall Office Chair
$185.99
5
Adjustable Laptop Bedstand Table
$32.98
6
HP Envy Pro 6455 Wireless All-in-One Printer
$149.99
7
Apple Watch Series 3
$169.00
8
Waterproof Portable...
Which mean, standard deviation, and x-value set corresponds to a
z-score of -2?
a.) x-value = 35 mean = 21 standard deviation = 7
b.) x-value = 80 mean = 90 standard deviation = 10
c.) x-value = 50 mean = 60 standard deviation = 5
d.) x-value = 89 mean = 80 standard deviation = 9
Find the sample mean and sample standard deviation of
your data.
What is the Z score?
Data
1
223
2
200
3
154
4
217
5
223
6
157
7
178
8
159
9
350
10
243
11
325
12
298
Pick three bills from the last 12 months and change the
values into z-scores. What does the z-score tell you about that
particular month?
Between what two values would be considered a normal bill?
Remember, being within 2 Standard...
Let the mean test score be 80 and standard deviation be 10.
Find probability that you will get a score higher than 90.
Find the probability that you will receive a score between 75
and 90.
Find the probability that you will receive a score less than
60
Please explain more, thanks!