Question

) A, B, C started a joint business with the capitals of Rs. x, Rs. 2x and
Rs. y respectively. If the profit of the end of the year be Rs. y, then B's
profit will be​

Answer 1

Answer:

y/3x+y

Step-by-step explanation:

find the ratio of the capitals

x:2x:y

= x:1:y

B's profit = 1/3x+y×y

=y/3x+y

Answer 2

B's profit in the Business will be Rs.  $(\frac{2x}{3x+y} )$ × $y$.

Given:

In the joint Business started by A, B, and C:

Investment is done by A = x Rs.

Investment is done by B = 2x Rs.

Investment is done by C = y Rs.

Total Profit earned by the three at the end of the year = y Rs.

To Find:

The Profit earned by B at the end of the year =?

Solution:

Here, Let the total investment done by the three at the start of the year be 'I' Rs.

∴  I = x + 2x + y

∴  I = (3x + y) Rs.

Now, The profit share of B would be equal to the investment done by B over the total investment.

i.e.,  The Profit share of B = $(\frac{Investment of B}{Total Investment})$ × $Total Profit Earned$

    ∴ The Profit share of B = $(\frac{2x}{3x+y})$ × $y$

    ∴ The Profit shared by B = $(\frac{2xy}{3x+y} )$  Rs.

Thus, B will earn a profit of Rs.  $(\frac{2xy}{3x+y} )$.

#SPJ6