Now as per question, Karan invested for 12 months and Satish invested for 7 months.
So, Karan:Satish = (29000 x 12):(18000 x 7)
= 348:126
= 58:21
Satish Ratio in profit will be= = Rs. 4511
Ratio of investments for 1 year
=> (P : Q : R) = (2x2 + 2.4x10) : (3x2 + 3.3x10) : (5x12)
=> (P : Q : R) = 28 : 39 : 60
Now R share = 190500 x 60/127 = Rs. 90000.
Ratio of shares of A,B,C = (24 x 4) : (10 x 6) : (56 x 5)
= 96 : 60 : 280.
Let total rent be Rs. x. Then, A's share =
Hence total rent of the field is Rs. 4360.
Let Veena paid x,
so Akshitha paid 2x/3 , and Lasya paid 2x,
So total bill paid is given by
x+(2x/3) +2x = 1, we get
i.e. x = 3/11
As both A and B invest the same amounts, the ratio of their profits at the end of the year is equal to the ratio of the time periods for which they have invested.
Thus, the required ratio of their profits = A : B = 8 : 12 = 2 : 3.
Hence, share of A in the total profit = 2 x 25000/5 = Rs.10000
Similarly, share of B in the total profit = 3 x 25000/5 = Rs.15000
Given share of L is 2/7 th of profit. Then, their profits are divided in to 5:2 ratio.
Ratio of K and L is
x = Rs. 12,800.
Let money invested by Raghu = Rs. x
Money invested by Trishul = 9/10 x = 0.9x
Money invested by Vishal = 9/10x * 110/100 = 0.99x
Also, x+0.9x+0.99x = 5780
= x= 5780/2.89 = 2000
Therefore, amount invested by Raghu is Rs. 2000.
Ratio of investment of all the three members = (7 x 12) : (9 x 12) : (2/3 x 9 x 6)
= 7 : 9 : 3
Given Rushi's one year profit = Rs. 5600
=> Let the total profit = Rs. P
Then,
P x 7/19 = 5600
Total profit P = 19 x 5600/7 = Rs. 15,200.
From the given data,
K's profit : L's profit = 7x x 11 : 9x x 7
= 11:9
Therefore, L's profit = 9 x 2460/20 = Rs. 1107
ATQ,
P : Q = 5 : 12 = 10 : 24
Q : R = 4 : 5.5 = 24 : 33
P:Q:R = 10 : 24 : 33
Sum of the ratios = 10 + 24 + 33 = 67
Difference between the share of R & Q
= (33-24/67 x 2018)
= 9/67 x 2018
= Rs. 271.
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