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Place the correct labels in the equation. Not all labels will be used.

1 minute [tex]$= 60$[/tex] seconds

1 hour [tex]$= 3600$[/tex] seconds

Options:
- min
- 60
- 15.28
- 100
- [tex]$\sec$[/tex]

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Answer :

Sure! Let's break down the steps to solve this problem:

1. Understanding the problem: We need to find out how many computers there will be after a certain number of days, given that there is an initial number of computers and additional computers are added each day.

2. Identify the given values:
- Initial number of computers: [tex]\(9\)[/tex]
- Additional computers added each day: [tex]\(5\)[/tex]
- Number of days: [tex]\(4\)[/tex] (from Monday to Thursday)

3. Calculate the total number of computers added over the given period:
- Since there are [tex]\(5\)[/tex] additional computers added each day, and this happens over [tex]\(4\)[/tex] days, we multiply these two numbers:
[tex]\[
5 \text{ computers/day} \times 4 \text{ days} = 20 \text{ additional computers}
\][/tex]

4. Calculate the total number of computers after the given period:
- Start with the initial number of computers, which is [tex]\(9\)[/tex].
- Add the total number of additional computers over the [tex]\(4\)[/tex] days, which is [tex]\(20\)[/tex]:
[tex]\[
9 \text{ initial computers} + 20 \text{ additional computers} = 29 \text{ total computers}
\][/tex]

So, the total number of computers after [tex]\(4\)[/tex] days is 29. The intermediate result is that [tex]\(20\)[/tex] additional computers were added over the [tex]\(4\)[/tex] days.

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Rewritten by : Jeany