WGU C955 – PA Question and answers verified to pass 2025

WGU C955 – PA Question and answers verified to pass 2025

1. 9/8 What is 3/4 divided by 2/3

2. 10.02 miles A county park has hiking
paths with lengths of 1.05,
3.6, 3.17, and 2.2 miles.
What is the total length,
in miles, of hiking paths in
the park?

3. 6.5 tbsp If there are 2 tablespoons i
1 fluid ounce, how many
ta- blespoons does the
follow- ing calculation
yield?

4 fl oz - 1.5 tbsp

4. 23/12 Solve for X:
X - 5/4 = 2/3

5. -1 Solve for X:
X+5/3=2/3

6. {{ y > Given the inequality:
7 }} 2y + 6 > 20
*** Anytime you multiply or divide both sides of the Which graph is
the solu-
inequality by a negative number, you must tion?
"flip" or change the direction of the A) {{ y < 3 }}
inequality sign B) {{ y > 6 }}
C) {{ y > 7 }}
D) {{ y < 7 }}


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,WGU C955 – PA Question and answers verified to pass 2025




7. {{ unfilled circle on 8, arrow pointing left }} Which graph is the solution
for y < 8?




8. {{ y > 6 }} Which graph is the solution
for 4y - 6 > 18?
A) {{ y > 4 }}
B) {{ y > 6 }}
C) {{ y < 4 }}
D) {{ y < 6 }}

9. (0,5) to (2,11) What is the correct line
graph for y = 3x + 5?
** all you do here is pick three numbers
and plug into the given slope formula to
find the graph.

10. (0,9) to (4.5,0) What is the correct line
graph for y = -2x + 9?

11. 34.0 A normally distributed data
set has a mean of 25
and a standard
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,WGU C955 – PA Question and answers verified to pass 2025

deviation of 2.




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, WGU C955 - PA
Study online at
https://quizlet.com/_dx6m61

Which percentage of the
data falls between 23
and 25?

A) 34.0
B) 68.0
C) 95.0
D) 99.7

12. 190-210 A given data set is normall
distributed with a mean
of 200 and a standard
devia- tion of 5.

Which two values does
95% of the data fall
between?

A) 180-220
B) 185-225
C) 190-210
D) 195-235

13. the value in the middle of a data set, Median

14. When there is an even number of values in a 15. values that
set of data, there is no single middle value. divide a
That makes it a little more difficult to find data set
the median. In this into four
case, you take the middle two values and equally
add them together. Then you divide the sum sized
of the values by 2. groups
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