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Rs.9750 are divided among K,L and M so that K may receive one half as much as L and M together receive and L receive one fifth of what K and M together receive.How much did M recieve
- a)4875
- b)2760
- c)3505
- d)3875
- e)None of these
Correct answer is option 'A'. Can you explain this answer?
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Verified Answer
Rs.9750 are divided among K,L and M so that K may receive one half as ...
Answer – A.4875 Explanation : K =L+M/2
L = K+M/4
2:1:3 = 9750*3/6 = 4875
L = K+M/4
2:1:3 = 9750*3/6 = 4875
Most Upvoted Answer
Rs.9750 are divided among K,L and M so that K may receive one half as ...
Answer – A.4875 Explanation : K =L+M/2
L = K+M/4
2:1:3 = 9750*3/6 = 4875
L = K+M/4
2:1:3 = 9750*3/6 = 4875
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Rs.9750 are divided among K,L and M so that K may receive one half as ...
Given that Rs. 9750 is divided among K, L, and M in a certain ratio. Let's assume that K receives x, L receives 2x, and M receives 2x as per the given conditions.
To find the value of x, we need to satisfy the given conditions:
1. K receives one-half as much as L and M together receive:
K = 1/2 * (L + M)
x = 1/2 * (2x + 2x)
x = 1/2 * 4x
2x = 4x
2x - 4x = 0
-2x = 0
x = 0
2. L receives one-fifth of what K and M together receive:
L = 1/5 * (K + M)
2x = 1/5 * (x + 2x)
2x = 1/5 * 3x
2x = 3/5 * x
10x = 3x
10x - 3x = 0
7x = 0
x = 0
Since we obtained x = 0, it means that there is no solution to this problem. None of the given options (a, b, c, d, e) is correct.
Therefore, the correct answer should be "None of these."
To find the value of x, we need to satisfy the given conditions:
1. K receives one-half as much as L and M together receive:
K = 1/2 * (L + M)
x = 1/2 * (2x + 2x)
x = 1/2 * 4x
2x = 4x
2x - 4x = 0
-2x = 0
x = 0
2. L receives one-fifth of what K and M together receive:
L = 1/5 * (K + M)
2x = 1/5 * (x + 2x)
2x = 1/5 * 3x
2x = 3/5 * x
10x = 3x
10x - 3x = 0
7x = 0
x = 0
Since we obtained x = 0, it means that there is no solution to this problem. None of the given options (a, b, c, d, e) is correct.
Therefore, the correct answer should be "None of these."
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