Question
P and Q started a business by investing Rs.5600 and
Rs.4000 respectively. After 4 months, Q increased his investment by a certain percentage such that at the end of 1 year, the profit shares of P and Q were equal. By how much percentage did Q increased his investment?Solution
Let the increased investment amount of Q = Rs.x Ratio of profit shares of P and Q = (5600 x 12) : (4000 x 4 + 8y) = 1:1 So, 67200 = 24000 + 8x => x = 5400 Increase in investment of Q = 5400 – 4000 = Rs.1400 Required % = (1400/4000) x 100 = 35%
Hritik and Anvi started business investing Rs. 80000 and Rs.105000 respectively. What is Hritik’s share out of a total profit of Rs. 25900?    ...
- 'A' started a firm by investing Rs. 6,000. After 4 months, 'B' joined with an amount Rs. 1,000 more than 'A'. After 4 more months, 'C' joined with Rs. 8,00...
A and B invested Rs.4000 and Rs.8000 in a business respectively and after 5 months B withdrawn 50% of his initial investment and again after 5 months he...
‘A’ and ‘B’ entered into a partnership by investing Rs. 9000 and Rs. 5200, respectively. If ‘A’ invested his sum for only 8 months and the t...
P and Q together started a business with initial investment in the ratio of 1:7, respectively. The time-period of investment for P and Q is in the ratio...
A and B entered into a business investing Rs. (x + 60) and Rs. (x – 55) respectively. After one year they invested Rs. 120 more and Rs. 150 more respe...
A, B, and C started a business with initial investments of Rs. 1,500, Rs. 2,400, and Rs. 4,500, respectively. After 8 months, A and B increased their in...
"A", "B", and "C" jointly established a venture. Initially, "A" invested 25% more funds than "B", while "C" contributed 20% more than "A". Four months a...
Riya and Sita started a business by investing Rs. ‘x’ and Rs. (x + 4,000), respectively. Four months later, Karan joined them by investing Rs. 12,00...
A invest thrice the sum invested by B and withdraws half of sum after 3 months and again withdraws half of the remaining sum after 3 months. Find ratio ...