There are 3 boxes, each of them have equal coins filled, but the weight of one box is more. You can Weigh only one box on the weighing machine, tell how to find the more weighted box?
Its a tricky question, I will give you 99 points, but correct answer only
Answers
Answered by
6
hey
here is answer
you pick the coins from the boxes in the following order :-
1 coin from box 1
2 coin from box 2
3 coin from box 3
Now, weigh the total p
coins and let the weight be x grams.
The difference in the weight =
let total weight=y grams
(x-y)grams.
Therefore, the box in which that more weight of would be (x-y)/1
and
less weight
= x-y/3
hope it helps
thanks
here is answer
you pick the coins from the boxes in the following order :-
1 coin from box 1
2 coin from box 2
3 coin from box 3
Now, weigh the total p
coins and let the weight be x grams.
The difference in the weight =
let total weight=y grams
(x-y)grams.
Therefore, the box in which that more weight of would be (x-y)/1
and
less weight
= x-y/3
hope it helps
thanks
Answered by
0
Here's Your Answer ⏬
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Step by Step Explanation ;-
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• You are required to pick the coins from the boxes as per the instructed ways ;-
• 1 Coin from Box 1.
• 2 Coins from Box 2.
• 3 Coins from Box 3.
_________________________
• Now , weight the given ( p ) number of coins and let the weight by "y" gm and the Total weight as "q" gm.
=> Now , { y - q } gm.
=> So , the Box having more weight will be ( y - q ) / 1 and the the Box having less weight will be ( y - q ) / 3.
_____________________________
- Regards
@dmohit432
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