Suppose B joined for x months.
Given profit is divided in the ratio 3:1. Then,
--> x = 8 months.
Let the lent at 5% be 'A'
(A x 5 x 1)/100 + [(1500 - A)x 6 x 1]/100 = 85
5A/100 + 90 ? 6A/100 = 85
A/100 = 5
=> A = 500
Profit received by Chinna as working partner = 14.5% of Rs. 19600
= 14.5x19600/100 = Rs. 2842
Balance in profit = 19600-2842 = Rs. 16758
Ratio of investment of Chinna & Munna = 80,000 : 1,40,000 = 4 : 7
Hence share of Chinna in investment = 4x16758/100 = Rs. 6093.85
Therefore, Share of Munna = 19600 - 2842 - 6093.85 = Rs. 10664.15
Given initial investments ratio = 2 : 3 : 4
At the end of 6 months, A invested an amount such that his total capital became equal to B's initial capital investment
i.e, upto 6 months A's investment is 2 and after 6 months his invstment is 3 = B's investment
Now, Ratio of investment for one year
=> A : B : C = (2×6 + 3×6) : (3×12) : (4×12)
= 30 : 36 : 48
= 5 : 6 : 8
But given B's profit = 3000
=> 6 ratio = 3000
For total => 19 ratio = Rs. 9500.
Arun : Varun : Akhil = (20000 x 24) : (15000 x 24) : (20000 x 18) = 4:3:3
B's share = 25000 x 3/10 = Rs. 7500.
we can assume that Amar join into business after x months. So Amar money was invest into (12 ? x ) months.
--> 912000 = 114000 ( 12 ? x ) = 114 ( 12 ? x ) = 912
--> x = 4
After 4 months amar join the business.
The ratio of their investments:
50000x36 : 80000x30 = 3 : 4
Simran's share of profit = (24500x3/7) = Rs.10,500.
a and b give, profit after 3 years = Rs.(3/8 x 22000) = Rs.8250.
From c also, profit after 3 years = Rs. (2750 x 3) = Rs. 8250.
? P's share = Rs.(8250 x 5/11) = Rs. 3750.
Thus, (either C is redundant) or (a and b are redundant).
Compound ratio of A:B:C
A:B = 3:4
B:C = 5:6
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A:B:C = 15:20:24
We can divide Rs.118000 in this ratio.
Share of A = 15/59 x 118000 = 30000
Share of B = 20/59 x 118000 = 40000
Share of C = 24/59 x 118000 = 48000
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