X and y are partners sharing profit in the ratio of 3:2 as capital as ...
Solution:
Given,
X's capital = Rs. 100000
Y's capital = Rs. 50000
Profit sharing ratio of X and Y = 3:2
Calculation:
Total capital = Rs. 100000 + Rs. 50000 = Rs. 150000
Let’s assume Z’s capital be Rs. x
Then Z's share in the profit = 1/5
Total profit = Total capital - Total capital
Profit of X = 3/5 x (Total Profit)
Profit of Y = 2/5 x (Total Profit)
Profit of Z = 1/5 x (Total Profit)
As per the question, Z's share in the profit is 1/5
So, 1/5 x (Total Profit) = Profit of Z
1/5 x (Total Profit) = (x / 150000) x (Total Profit)
x = 1/5 x 150000
x = Rs. 30000
Therefore, Z will contribute Rs. 30000 as capital.
Explanation:
In this question, we have to find the capital amount which Z will contribute to get a 1/5 share in the profit. To solve this question, we need to follow the below steps:
- Firstly, we need to calculate the total capital of X and Y by adding their capital amounts.
- Then, we need to calculate the total profit by subtracting the total capital from the total capital.
- After that, we need to find the profit of X, Y and Z by using their profit sharing ratios.
- As per the question, Z's share in the profit is 1/5, so we need to equate it with the profit of Z and solve the equation to find the value of x, which is Z's capital.
Therefore, Z will contribute Rs. 30000 as capital to get a 1/5 share in the profit.
X and y are partners sharing profit in the ratio of 3:2 as capital as ...
Ans. Z's contribution = 37,500.
Explanation:
let , z's share = x = 5x
total capital of new firm = 100000+50000+x
= 150000 + x
thus,
Hidden Goodwill = Incoming partners share - total capital
of new firm
=
= 5x - ( 150000+x)
= 4x - 150000
4x = 150000
x = 150000/4
[x = 37,500]
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