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Sagot :
The solution to this problem involves understanding the installation pattern of computers over a series of days. Let's break down the steps:
1. Initial Number of Computers:
- We start with an initial count of 9 computers.
2. Daily Installation Rate:
- Each day, an additional 5 computers are installed.
3. Number of Days:
- We are given a span of 4 days, from Monday to Thursday.
4. Computers Added Over 4 Days:
- To find this, we multiply the number of computers installed each day (5) by the number of days (4):
[tex]\[ \text{Computers added} = 5 \times 4 = 20 \][/tex]
5. Total Number of Computers:
- To find the total number of computers at the end of the 4 days, we add the initial number of computers (9) to the total number of added computers (20):
[tex]\[ \text{Total number of computers} = 9 + 20 = 29 \][/tex]
So, the detailed step-by-step solution concludes with the numbers:
- Computers added over 4 days: 20
- Total number of computers after 4 days: 29
1. Initial Number of Computers:
- We start with an initial count of 9 computers.
2. Daily Installation Rate:
- Each day, an additional 5 computers are installed.
3. Number of Days:
- We are given a span of 4 days, from Monday to Thursday.
4. Computers Added Over 4 Days:
- To find this, we multiply the number of computers installed each day (5) by the number of days (4):
[tex]\[ \text{Computers added} = 5 \times 4 = 20 \][/tex]
5. Total Number of Computers:
- To find the total number of computers at the end of the 4 days, we add the initial number of computers (9) to the total number of added computers (20):
[tex]\[ \text{Total number of computers} = 9 + 20 = 29 \][/tex]
So, the detailed step-by-step solution concludes with the numbers:
- Computers added over 4 days: 20
- Total number of computers after 4 days: 29
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