Question:

A factory produces a certain number of toys in a week using a team of 40 workers who work for 8 hours daily. Due to an increase in demand, the factory needs to double the production while maintaining the same work schedule. How many additional workers should be hired?

Updated On: Aug 23, 2024
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The Correct Option is B

Solution and Explanation

The total work done is directly proportional to the number of workers and the number of hours they work.
For the current situation:
Total work done = 40 workers \(\times\) 8 hours/day \(\times\) 7 days/week = 2240 worker-hours/week
To double the production, the total work done should be doubled:
New total work done = 2 \(\times\) 2240 worker-hours/week = 4480 worker-hours/week
With the new team of (40 + W) workers working 8 hours daily for 7 days:
New total work done = (40 + W) workers \(\times\) 8 hours/day \(\times\) 7 days/week
Equating the two expressions for new total work done:
(40 + W) \(\times\) 8 \(\times\) 7 = 4480
40 + W = 80
W = 40
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