Divide Rs 64 between A and B, so that three times A's share is greater than four times B's share by Rs 10.
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Answered by
1
Solution-
Total share is given Rs 64
Let share of A be Rs x and of B be Rs y
Given : 3x = 4y + 10
x= (4y +10) /3 -eqn 1
64 = x+y
64= (4y +10) /3 + y (put value of x)
Solving above eqn we get,
y= Rs 26
Put the value of y in eqn 1 , we get
x= Rs 38
So the share of A is Rs 38 and
Share of B is Rs 26
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Answered by
2
Answer:
A's share is ₹38
B's share is ₹ 26
Step-by-step explanation:
Total money to be divided is ₹64
Let A's share be x
Therefore, B's share = (64-x)
A/Q
3x = 4×(64-x)+10
=> 3x = 256-4x+10
=> 3x+4x = 256+10
=> 7x = 266
=> x = 266/7
=> x = 38
Therefore,
A's share is ₹38
A's share is ₹38B's share = ₹(64-38)
= ₹ 26
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