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The problem asks to "Find the value of the absolute value."

We are given the expression:
\[
9 + | -3 | \cdot 15
\]
The absolute value of \(-3\) is \(3\), since absolute value turns negative numbers into their positive counterparts.

Substituting \(3\) for \(| -3 |\), the equation becomes:
\[
9 + 3 \cdot 15
\]
Now, perform the multiplication:
\[
3 \cdot 15 = 45
\]
So the expression is:
\[
9 + 45 = 54
\]
Thus, the final result is:
\[
\boxed{54}
\]

Would you like further details on any part of this process?

Here are 5 related questions for practice:
1. What is the absolute value of \(-7\)?
2. Simplify the expression \(10 + | -5 | \cdot 6\).
3. If \(x = -4\), what is \(| x | \cdot 8\)?
4. What is the value of \(12 + | -2 | \cdot 9\)?
5. How do you calculate the absolute value of a negative number?

**Tip:** The absolute value of a number is always non-negative, regardless of whether the original number is positive or negative.

Find the value of the absolute value: 9 + | -3 | · 15

Learn how to solve the expression 9 + | -3 | · 15 by finding the absolute value and performing multiplication. This example covers basic concepts of absolute value, multiplication, and addition. Suitable for students in Grades 6-8.

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