the smallest 3 consecutive even numbers is 120 find their total 

Let's call the three consecutive even numbers as \( x \), \( x + 2 \), and \( x + 4 \).

Given that the smallest of the three numbers is 120, we can set \( x = 120 \). Therefore, the three consecutive even numbers are:

\[
120, 122, 124
\]

To find their total, we simply add them:

\[
120 + 122 + 124 = 366
\]

Thus, the total of the three consecutive even numbers is **366**.

Would you like more details or have any questions?

Here are 5 related questions:
1. What is the sum of the smallest 4 consecutive even numbers starting from 120?
2. If the sum of three consecutive odd numbers is 369, what are the numbers?
3. Find the sum of three consecutive multiples of 3, starting from 15.
4. What are the next three consecutive even numbers after 124?
5. Can you find the sum of five consecutive odd numbers starting from 121?

**Tip:** Consecutive even or odd numbers always differ by 2.

the smallest 3 consecutive even numbers is 120 find their total

Discover how to find the sum of three consecutive even numbers starting at 120. This problem covers key arithmetic concepts and shows how to use basic addition to calculate the total. Suitable for students in Grades 6-8.

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