To solve the problem, we must first calculate Mohan's share of the profit for the year 2022-23, determine if there is any deficiency compared to his guaranteed amount, and find Kavita's portion of the deficiency.
Thus, the deficiency borne by Kavita is ₹4,000.
This document outlines the steps to calculate the amount of deficiency borne by Kavita due to a guaranteed profit share to Mohan.
Mohan’s share of the profit, based on his 1/4 share, is calculated as follows:
Mohan’s Share = Total Profit × Mohan's Share Ratio
Using the given data:
Mohan’s Share = $76,000 \times \frac{1}{4} = Rs. 19,000$
Since Mohan is guaranteed Rs. 25,000, the deficiency (the difference between the guaranteed amount and the actual amount) is:
Deficiency = Guaranteed Amount − Actual Share
Using the calculated share:
Deficiency = $25,000 - 19,000 = Rs. 6,000$
Kavita and Lalita share this deficiency in the ratio of 2:1. Therefore, Kavita’s share of the deficiency is:
Kavita’s Share = Total Deficiency × Kavita's Share Ratio
Using the given ratio:
Kavita’s Share = $6,000 \times \frac{2}{3} = Rs. 4,000$
Therefore, the deficiency borne by Kavita is Rs. 4,000.
Here's how to solve the problem:
Mohan's Profit Share:
Mohan's share = (1/4) \(\times\) ₹76,000 = ₹19,000
Deficiency:
Deficiency = Guaranteed Amount - Mohan's Share
Deficiency = ₹25,000 - ₹19,000 = ₹6,000
Deficiency borne by Kavita and Lalita:
Kavita and Lalita bear the deficiency in their profit-sharing ratio of 2:1.
Kavita's share of deficiency = (2/3) \(\times\) ₹6,000 = ₹4,000
Lalita's share of deficiency = (1/3) \(\times\) ₹6,000 = ₹2,000
Final Answer: The deficiency borne by Kavita is ₹4,000.