Then, 14x : 8y : 7z = 5 : 7 : 8.
Now, | 14x | = | 5 | ⟺ 98x = 40y ⟺ y = | 49 | x |
8y | 7 | 20 |
And, | 14x | = | 5 | ⟺ 112x = 35z ⟺ z = | 112 | x = | 16 | x. |
7z | 8 | 35 | 5 |
∴ x : y : z = x : | 49 | x | : | 16 | x | = 20 : 49 : 64. |
20 | 5 |
Balance = Rs. (7400 - 370) = Rs. 7030.
Ratio of their investments = (6500 x 6) : (8400 x 5) : (10000 x 3)
= 39000 : 42000 : 30000
= 13 : 14 : 10
∴ B's share = Rs. | ❨ | 7030 x | 14 | ❩ | = Rs. 2660. |
37 |
A : B = | [ | 4x x 3 + | ❨ | 4x - | 1 | x 4x | ❩ | x 7 | ] | : | [ | 5x x 3 + | ❨ | 5x - | 1 | x 5x | ❩ | x 7 | ] |
4 | 5 |
= (12x + 21x) : (15x + 28x)
= 33x :43x
= 33 : 43.
∴ A's share = Rs. | ❨ | 760 x | 33 | ❩ | = Rs. 330. |
76 |
Ratio between the investment of Pramod and Vikas = 40000 x 12 : 60000 x 8
= 480000 : 480000 = 1 : 1
Total profit = Rs. 16000
share of Vikas in profit = 16000/2 = Rs. 8,000
Suppose B invested the money for N months.
Then the ratio of investment = (12 x 11 : 11 x N) = 12 : N
? 12/N = 4/1
? N = 3 months.
Suppose B invested Rs. x for y months.
Then A's investment is Rs. 3x for 2y months.
Ratio of investment of A and B = 6xy : xy = 6 : 1.
Now B's share = Rs. 4,000
? A's share = Rs. 24, 000
Hence, Total profit = Rs. 28,000
Ratio of shares = 27000 : 81000 : 72000 = 3 : 9 : 8
If Ram's share is Rs. 9 then total profit = Rs. 20
If Ram's share is Rs. 36000 then total profit = Rs. (20/9) x 36000
= Rs. 80000
Let C's share = Rs. N
Then B's share = Rs. N/2
and A's share = Rs. N/4
? A : B : C = N/4 : N/2 : N = 1 : 2 : 4
Hence C's share = Rs. 700 x (4/7) = Rs. 400
Ratio of their shares = (6000 x 12) : (4000 x 6) = 3 : 1
? Madhu's share = Rs.5200 x (1/4)
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