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Answer :
To solve the problem, we first note that there are [tex]$115$[/tex] people, and each person produces [tex]$356$[/tex] pens in a day. The total production is obtained by multiplying the number of people by the number of pens produced by each person. That is,
[tex]$$
\text{Total Production} = 115 \times 356.
$$[/tex]
We can break down the multiplication into parts for clarity:
1. Multiply [tex]$115$[/tex] by [tex]$300$[/tex]:
[tex]$$
115 \times 300 = 34\,500.
$$[/tex]
2. Multiply [tex]$115$[/tex] by [tex]$56$[/tex]:
- First, [tex]$115 \times 50 = 5\,750$[/tex].
- Then, [tex]$115 \times 6 = 690$[/tex].
- Adding these, we get
[tex]$$
5\,750 + 690 = 6\,440.
$$[/tex]
3. Now, add the results from the two multiplications:
[tex]$$
34\,500 + 6\,440 = 40\,940.
$$[/tex]
Thus, the total production number for that day is
[tex]$$
\boxed{40\,940}.
$$[/tex]
This corresponds to option C.
[tex]$$
\text{Total Production} = 115 \times 356.
$$[/tex]
We can break down the multiplication into parts for clarity:
1. Multiply [tex]$115$[/tex] by [tex]$300$[/tex]:
[tex]$$
115 \times 300 = 34\,500.
$$[/tex]
2. Multiply [tex]$115$[/tex] by [tex]$56$[/tex]:
- First, [tex]$115 \times 50 = 5\,750$[/tex].
- Then, [tex]$115 \times 6 = 690$[/tex].
- Adding these, we get
[tex]$$
5\,750 + 690 = 6\,440.
$$[/tex]
3. Now, add the results from the two multiplications:
[tex]$$
34\,500 + 6\,440 = 40\,940.
$$[/tex]
Thus, the total production number for that day is
[tex]$$
\boxed{40\,940}.
$$[/tex]
This corresponds to option C.
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