A, B,C enter into partnership , A invests 3 times as much as B invest and B invests two third of what C invest. At the end of the year, profit earned is Tk. 6600. What is the share of B?
Created: 2 years ago |
Updated: 8 months ago
best des
Let's denote the amount of investment as follows:
Let B's investment be "x" Tk.
A invests 3 times as much as B, so A's investment is 3x Tk.
B invests two-thirds of what C invests, so C's investment is (3/2) * x Tk.
Now, we know the profit earned is Tk. 6600. To find the share of each partner, we can use the ratio of their investments:
A's share : B's share : C's share = (3x) : x : ((3/2) * x)
Now, we can simplify this ratio:
A's share : B's share : C's share = 6 : 2 : 3
Now, we can divide the total profit of Tk. 6600 among them in this ratio:
Total profit = Tk. 6600
A's share = (6/11) * 6600 = Tk. 3600
B's share = (2/11) * 6600 = Tk. 1200
C's share = (3/11) * 6600 = Tk. 1800
So, the share of B is Tk. 1200.
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