A sweetseller has 420 kaju barfis and 130 badam barfis. She wants to stack them in such a way that each stack has the same number of barfis and they take up the least area of the tray. What is the number of sweets that can be placed in each stack for this purpose?
Answers
Answer:
210 kaju and 65 badam barfis
Step-by-step explanation:
total kaju barfi = 420
kaju barfi in each shelf = 420÷2= 210 kahu barfis
total badaam barfis= 130
Badam barfi in each shelf 130 ÷ 2 = 65
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ANSWER :
- The sweetseller can make stacks of 10 for both kinds of burfis to cover the least area of the stack
Given :
- A sweet seller has 420 kaju barfies and 130 badam barfies she wants to stack them in such a way that each stack has the same number.
To find :
- The least area of the tray what is the number that can be placed in each stack for this purpose =?
STEP-BY-STEP EXPLANATION :
Area of the tray will be least if the sweetseller stacks the maximum number of burfis in each stack.
Since each stack has the same number of burfis, therefore, the number of stack will be least if the number of burfis in each stack is equal to HCF of 420 and 130.
To find HCF of 420 and 130, we apply the Euclid's division lemma to 420 and 130.
We have
420 = 130 x 3 + 30
130 = 30 x 4 + 10
30 = 10 x 3 + 0
So, HCF of 420 and 130 is 10.
Therefore, the sweetseller can make stacks of 10 for both kinds of burfis to cover the least area of the stack