A, B and C are co-workers in a company and their total salary is Rs. 94,000/-. The salaries of A and B are in the ratio 5 : 6; that of B and C are in the ratio 3:2. If the salaries of C and A are in the ratio 4:5 then the salary of B ( in thousands of rupees)
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Step-by-step explanation:
Let salary of A be ₹x
Let salary of B be ₹y
Let salary of C be ₹z
Total salary of A,B,C = ₹94,000
Ratio of salaries of A&B = 5:6
∴ Salary of A = 5x and Salary of B = 6y
Ratio of salaries of B&C = 3:2
∴ Salary of B = 3y and Salary of C = 2z
Ratio of salaries of C&A = 4:5
∴ Salary of C = 4z and Salary of A = 5x
We need to find the salary of B.
So from the above assumptions we get the following:
5x+6y+3y+2z+4z+5x = 94000
⇒ 10x+9y+6z = 94000
⇒ x = 9400
z = 14100
Hence the salary of B is:
9400+14100+y = 94000
⇒ y = 94000 - 23500
= 70,500
Thus the Salary of B is ₹ 70,500.
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