Adrian’s work schedule for next week will be released today. Adrian will work either 45, 40, 25, or 12 hours. Find .the average work of Adrian.

A.  33.2

B.  33.4

C.  33.6

To calculate the average number of hours Adrian will work, we sum all the possible work hours and divide by the number of possibilities.

The possible hours are: 45, 40, 25, and 12.

The sum of these values is:
\[
45 + 40 + 25 + 12 = 122
\]

There are 4 possibilities, so the average is:
\[
\frac{122}{4} = 30.5
\]

However, none of the provided answer choices match 30.5, which suggests there might be an error in the question or answer options.

Let me know if you'd like to clarify or explore the situation further.

Here are some related questions:
1. What is the median of Adrian's possible work hours?
2. What is the mode of Adrian's possible work hours?
3. What is the range of Adrian's work hours?
4. How would the average change if Adrian works 50 hours instead of 45?
5. What would be Adrian’s total hours if he worked all the possible shifts once?

**Tip:** Always double-check if the question asks for a weighted average, as that can affect the result.

Adrian’s work schedule for next week will be released today. Adrian will work either 45, 40, 25, or 12 hours. Find the average work of Adrian. A. 33.2 B. 33.4 C. 33.6

Find the average number of hours Adrian will work next week from a set of possible hours (45, 40, 25, or 12). This step-by-step guide walks through the calculation process using the arithmetic mean formula. Ideal for students in Grades 5-7.

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