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| 4 by 100 Meter Times | |
|---|---|
| Runner | Time (s) |
| Carter | 13.4 |
| Frater | 12 |
| Bolt | 12 |
| Powell | 11.7 |
We will add 13.4 to 12. Before we find the exact sum, we can make an estimate by rounding each addend. We will round 13.4 to 13 because it is the closest whole numbers.
Now, we add the decimals, just as we would with whole numbers, and place the decimal point in the answer.
Our answer 25.4 is really close to our estimation! This means that the combined time of Carter and Frater is 25.4 seconds.
| 4 by 100 Meter Times | |
|---|---|
| Runner | Time (s) |
| Carter | 13.4 |
| Frater | 12 |
| Bolt | 12 |
| Powell | 11.7 |
Now we subtract the decimals just as we would with whole numbers and place the decimal point in the answer.
The time difference between Bolt and Powell is 0.3 second.
| 4 by 100 Meter Times | |
|---|---|
| Runner | Time (s) |
| Carter | 13.4 |
| Frater | 12 |
| Bolt | 12 |
| Powell | 11.7 |
We will add all the times. Let's start by adding up the times that are whole numbers.
12 + 12 = 24
Now, we add the decimals, just as we would with whole numbers, and place the decimal point in the answer.
The combined time of Carter, Frater, and Bolt is 37.4 seconds. Next, we will add to this result Powell's time. Once again, we line up the decimal points so that place-value positions correspond.
Finally, we add the decimals, just as we would with whole numbers, and place the decimal point in the answer.
We found that the combined time of all runners is equal to 49.1 seconds.