The salaries of A, B, and C are in the ratio of 1 : 2 : 3. The salary of B and C together is Rs. 6000. Salary of C is how much more than A?
Question
The salaries of A, B, and C are in the ratio of 1 : 2 : 3.
The salary of B and C together is Rs. 6000.
Salary of C is how much more than A?
Solution
Step 1: Understand the given ratio of salaries of A, B, and C which is 1:2:3. This means if A earns 1 unit, B earns 2 units and C earns 3 units.
Step 2: It is given that the combined salary of B and C is Rs. 6000. In terms of the ratio, B and C together earn 2 units + 3 units = 5 units.
Step 3: Now, we can find the value of 1 unit by dividing the total salary of B and C by the sum of their ratio units. So, 1 unit = 6000 / 5 = Rs. 1200.
Step 4: Now that we know the value of 1 unit, we can find the salaries of A, B, and C. A's salary = 1 unit * Rs. 1200 = Rs. 1200, B's salary = 2 units * Rs. 1200 = Rs. 2400, and C's salary = 3 units * Rs. 1200 = Rs. 3600.
Step 5: To find out how much more C earns than A, subtract A's salary from C's salary. So, C earns Rs. 3600 - Rs. 1200 = Rs. 2400 more than A.
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