Answer
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Hint: In order to solve this problem, where we need to assume that canning is an individual process and it can be done simultaneously by many people. So even though $n$ men take 5 hours to cane $n$ chairs then 1 man will still take 5 hours to cane 1 chair.
Complete step by step answer:
We have given that there are 5 men who cane 5 chairs in 5 hours.
The time is taken by 5 men to cane 5 chairs = 5 hours.
If one man has to cane all the 5 chairs, then that man would take = 5 x 5 = 25 hours.
But we are asked to find the time taken for one man to cane one chair.
Therefore, if 1 man takes 25 hours to cane 5 chairs then, 1 man will take $\dfrac{25}{5}$ hours.
Solving, we get,
$\dfrac{25}{5}=5$ .
So, the correct answer is “Option c”.
Note: In this problem, it is easily mistaken that if 5 men will take 5 hours to cane 5 chairs, then 1 man will take 1 hour to cane 1 chair. But this is not the case, this mistake is done because we tend to divide all the numbers by 5. But, in general, even if $n$ men take 5 hours to cane $n$ chairs then 1 man will still take 5 hours to cane 1 chair.
Complete step by step answer:
We have given that there are 5 men who cane 5 chairs in 5 hours.
The time is taken by 5 men to cane 5 chairs = 5 hours.
If one man has to cane all the 5 chairs, then that man would take = 5 x 5 = 25 hours.
But we are asked to find the time taken for one man to cane one chair.
Therefore, if 1 man takes 25 hours to cane 5 chairs then, 1 man will take $\dfrac{25}{5}$ hours.
Solving, we get,
$\dfrac{25}{5}=5$ .
So, the correct answer is “Option c”.
Note: In this problem, it is easily mistaken that if 5 men will take 5 hours to cane 5 chairs, then 1 man will take 1 hour to cane 1 chair. But this is not the case, this mistake is done because we tend to divide all the numbers by 5. But, in general, even if $n$ men take 5 hours to cane $n$ chairs then 1 man will still take 5 hours to cane 1 chair.
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