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WGU C955 | Applied Probability & Statistics | Actual Questions and Answers | Latest 2025/2026 Update (Graded A+)

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WGU C955 | Applied Probability & Statistics | Actual Questions and Answers | Latest 2025/2026 Update (Graded A+)

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WGU C955 Applied Probability and Statistics |
Actual Questions and Answers Latest Updated
(Graded A+)



Correct 132

Incorrect




C955 Applied Probability and Statistics

, Common Metric Conversions Probability - Disjoint Events




Greatest Common Factor (GCF) Prime Factorization


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2 of 132

Definition


Potential events are represented in a diagram with a branch for each
possible outcome of the events. The probability of each outcome is
indicated on the appropriate branch, and these values can be used to
calculate the overall impact of risk occurrence in a project.


Probabilities are placed on the corresponding branch.


Probabilities of each outcome are found by multiplying along the path.


Probabilities of events that include more than one outcome are found
by adding the products from each path.


Law of total probability. Sum of all probabilites = 1



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Probability Trees Probability - Sample Space

, No Correlation Probability - Complement


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3 of 132

Definition



Average, extreme values greatly influence the mean in the direction of
the skew



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No Correlation Deviation




Mean Median


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4 of 132

Definition


y−y1=m(x−x1) ,


where m is the slope of the line and (x1,y1) are the coordinates of a
known point.

, A line has a slope of 5 and passes through the point (3,7) . What is the
equation of the line in slope-intercept form?
To find the equation, we start with the point-slope formula:
y−y1=m(x−x1)
Next, we fill in the information that is known. Remember, m is the slope
of the line and (x1,y1) are the coordinates of a known point (3,7)
y−y1=m(x−x1)y−7=5(x−3)
Finally, we can use algebra to manipulate the equation into slope-
intercept form:
y−7=5(x−3)y−7=5x−15y=5x−8
As you can see, starting with just a point and the slope of a line, we can
express its linear equation in slope-intercept form.


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Point-Slope Form Probability Trees




Multiplying Fractions Voluntary Sample


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