If i make 0.05 every 5 minutes how long would it take me to make 1

To solve this, we'll determine how many increments of \(0.05\) it takes to reach \(1\), and then calculate how long that would take at a rate of \(0.05\) every 5 minutes.

### Step-by-Step Solution

1. **Determine the Number of Increments Needed to Reach 1:**

   \[
   \text{Number of increments} = \frac{1}{0.05} = 20
   \]

   So, it takes 20 increments of \(0.05\) to make 1.

2. **Calculate the Time Required for Each Increment:**

   Since each increment of \(0.05\) takes 5 minutes:

   \[
   \text{Total time} = 20 \times 5 = 100 \text{ minutes}
   \]

### Conclusion

It would take **100 minutes** to make 1 at a rate of \(0.05\) every 5 minutes.

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Would you like more details or have any questions? Here are some related questions to explore:

1. How much would you make in 1 hour at this rate?
2. If you increased the rate to \(0.1\) every 5 minutes, how long would it take to make 1?
3. How long would it take to make \(2\) at the same rate?
4. If the time is limited to 1 hour, how much would you make?
5. How would the total time change if each increment took 4 minutes instead of 5?

**Tip:** Breaking down a problem step-by-step can help you understand how different variables interact with each other.

If I make 0.05 every 5 minutes, how long would it take me to make 1?

Find out how long it would take to make 1 unit at a rate of 0.05 every 5 minutes. This problem involves basic arithmetic and proportion, perfect for students in Grades 5-7. The total time is calculated step-by-step with a simple formula.

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