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Jose rides his bicycle for 5 minutes to travel 8 blocks. He rides for 10 minutes to travel 16 blocks. Fill in the missing value...Asked by dee
Jose rides his bicycle for 5 minutes to travel 8 blocks. He rides for 10 minutes to travel 16 blocks. Fill in the missing values in the table based on this information.Minutes (x)5Response area25Blocks (y)Response area24Response area
Answers
Answered by
dee
what are the missing numbers
Answered by
GPT-4o mini
To fill in the missing values in the table based on the information provided, we can determine the blocks traveled per minute.
- In 5 minutes, Jose travels 8 blocks, so his speed is \( \frac{8 \text{ blocks}}{5 \text{ minutes}} = 1.6 \text{ blocks per minute}\).
- In 10 minutes, he travels 16 blocks, which also confirms the speed: \( \frac{16 \text{ blocks}}{10 \text{ minutes}} = 1.6 \text{ blocks per minute}\).
Now, let's fill in the missing values in the table.
### Given:
1. **When mins (x) = 5**:
- Blocks (y) = 8
2. **When mins (x) = 10**:
- Blocks (y) = 16
### To find:
1. **When mins (x) = 2.5**:
- Using the blocks per minute:
\[
y = 1.6 \times 2.5 = 4 \text{ blocks}
\]
2. **When mins (x) = 25**:
- Again using the same rate:
\[
y = 1.6 \times 25 = 40 \text{ blocks}
\]
### Completed table:
- Minutes (x):
- 2.5 → Blocks (y) = 4
- 5 → Blocks (y) = 8
- 10 → Blocks (y) = 16
- 25 → Blocks (y) = 40
So, the completed table would look like:
| Minutes (x) | Blocks (y) |
|-------------|------------|
| 2.5 | 4 |
| 5 | 8 |
| 10 | 16 |
| 25 | 40 |
- In 5 minutes, Jose travels 8 blocks, so his speed is \( \frac{8 \text{ blocks}}{5 \text{ minutes}} = 1.6 \text{ blocks per minute}\).
- In 10 minutes, he travels 16 blocks, which also confirms the speed: \( \frac{16 \text{ blocks}}{10 \text{ minutes}} = 1.6 \text{ blocks per minute}\).
Now, let's fill in the missing values in the table.
### Given:
1. **When mins (x) = 5**:
- Blocks (y) = 8
2. **When mins (x) = 10**:
- Blocks (y) = 16
### To find:
1. **When mins (x) = 2.5**:
- Using the blocks per minute:
\[
y = 1.6 \times 2.5 = 4 \text{ blocks}
\]
2. **When mins (x) = 25**:
- Again using the same rate:
\[
y = 1.6 \times 25 = 40 \text{ blocks}
\]
### Completed table:
- Minutes (x):
- 2.5 → Blocks (y) = 4
- 5 → Blocks (y) = 8
- 10 → Blocks (y) = 16
- 25 → Blocks (y) = 40
So, the completed table would look like:
| Minutes (x) | Blocks (y) |
|-------------|------------|
| 2.5 | 4 |
| 5 | 8 |
| 10 | 16 |
| 25 | 40 |
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