A full 355 mL can of Mountain Dew is leaking at a rate of 5mL per minute into an empty can. How long will will it take for the two Mountain Dew cans to have the same amount?

Write the correct equation in the box below.

*Use 'm' as the variable.

The problem involves a 355 mL can of Mountain Dew losing 5 mL per minute, and the goal is to determine when both the leaking can and the empty can will have the same amount of liquid.

Let's define \( m \) as the number of minutes it takes for the two cans to have the same amount of liquid.

### Equation setup:
- After \( m \) minutes, the original can has lost \( 5m \) mL of liquid, so it contains \( 355 - 5m \) mL.
- The empty can has gained \( 5m \) mL after \( m \) minutes.

The two cans will have the same amount of liquid when these quantities are equal:

\[
355 - 5m = 5m
\]

This is the equation that represents the situation.

Would you like to see the detailed steps to solve this equation?

Here are 5 related questions you might be interested in:
1. What happens if the leakage rate changes?
2. How much liquid is left in the first can after 10 minutes?
3. Can we calculate how much time it takes to empty the first can entirely?
4. What if the empty can was partially filled to begin with?
5. How would the equation change if both cans were leaking?

**Tip:** Always double-check units to ensure consistency throughout a problem.

A full 355 mL can of Mountain Dew is leaking at a rate of 5mL per minute into an empty can. How long will it take for the two Mountain Dew cans to have the same amount?

Solve a linear algebra problem where a 355 mL can of Mountain Dew leaks at 5 mL per minute into an empty can. Learn how to find out when both cans will contain the same amount of liquid using a simple equation. Suitable for Grades 6-8.

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