Verified by Ajay Kumar
In a partnership, A invested Rs. 75,000, B invested Rs. 1,00,000, and C invested Rs. 1,50,000. After 1 year, B withdrew Rs. 20,000 from his capital. At the end of 3 years, the total profit is Rs. 4,50,000. What is C's share in the profit?
Rs. 1,50,000
Rs. 1,80,453.89
Rs. 2,00,000
Rs. 2,16,577.54
Answer: D
Profit is divided in the ratio of capital multiplied by time. A's investment = \(75000\times3=225000\). B's investment = \(100000\times1+80000\times2=260000\). C's investment = \(150000\times3=450000\). Investment ratio = \(225:260:450=45:52:90\). C's share = \(\frac{90}{187}\times450000\) = ₹216,577.54 approximately. Trick: Calculate capital multiplied by time for each partner before dividing the profit.
एक साझेदारी में, A ने 75,000 रुपये, B ने 1,00,000 रुपये और C ने 1,50,000 रुपये निवेश किए। 1 वर्ष बाद, B ने अपनी पूँजी में से 20,000 रुपये निकाल लिए। 3 वर्षों के अंत में, कुल लाभ 4,50,000 रुपये है। लाभ में C का हिस्सा क्या है?
₹ 1,50,000
₹ 1,80,453.89
₹ 2,00,000
₹ 2,16,577.54
उत्तर: D
लाभ का बँटवारा पूँजी और समय के गुणनफल के अनुपात में होता है। A का निवेश = \(75000\times3=225000\)। B का निवेश = \(100000\times1+80000\times2=260000\)। C का निवेश = \(150000\times3=450000\)। निवेश का अनुपात = \(225:260:450=45:52:90\)। C का हिस्सा = \(\frac{90}{187}\times450000\) = लगभग ₹216,577.54। ट्रिक: लाभ बाँटने से पहले प्रत्येक साझेदार की पूँजी और समय का गुणनफल निकालें।
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