National daily prints 1,13,000 copies from Monday to Saturday and 3,12,000 copies on Sunday. If each copy has 24 pages, how many pages are printed in a week?
Answer
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Hint: First we calculate the number of copies printed from Monday to Saturday. One day copies are mentioned in the question. So, simply we calculate it by multiplying 6 to copies from Monday to Saturday to obtain the total number of copies that are printed. The number of copies printed on Sunday given in the question. Add both to get the final number of copies printed for the whole week. After that, multiply by 24 because each copy has 24 pages. By this we get how many pages are printed in a week.
Complete step-by-step answer:
The number of copies of National daily is 1,13,000.
For one day we get, the number of copies from Monday to Saturday, multiply 6 to the number of copies daily.
Number of copies from Monday to Saturday = $6\times 113000$.
Total number of copies produced from Monday to Saturday = $678000$.
Now, the number of copies on Sunday =$312000$.
The total number of copies printed in a week =$678000+312000$.
The number of copies printed in a week =$990000$.
As, per given in the question that each copy has 24 pages.
So, we multiply the number of copies printed in a week and multiply by 24.
The number of pages printed in a week $=24\times 990000$.
The total number of pages printed in a week $=2376000$.
Hence, the number of pages printed in the week is 23,76,000.
Note: First we must calculate the total number of copies printed in a week and then find the net pages that are printed in the particular week. In this way, we can easily solve the problem. This is a simple calculation but chances of error arise when a student does not keep in mind the different amount of pages printed on Sunday.
Complete step-by-step answer:
The number of copies of National daily is 1,13,000.
For one day we get, the number of copies from Monday to Saturday, multiply 6 to the number of copies daily.
Number of copies from Monday to Saturday = $6\times 113000$.
Total number of copies produced from Monday to Saturday = $678000$.
Now, the number of copies on Sunday =$312000$.
The total number of copies printed in a week =$678000+312000$.
The number of copies printed in a week =$990000$.
As, per given in the question that each copy has 24 pages.
So, we multiply the number of copies printed in a week and multiply by 24.
The number of pages printed in a week $=24\times 990000$.
The total number of pages printed in a week $=2376000$.
Hence, the number of pages printed in the week is 23,76,000.
Note: First we must calculate the total number of copies printed in a week and then find the net pages that are printed in the particular week. In this way, we can easily solve the problem. This is a simple calculation but chances of error arise when a student does not keep in mind the different amount of pages printed on Sunday.
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