Challenger App

No.1 PSC Learning App

1M+ Downloads
The salaries of A, B and C are of ratio 2:3:5. If the increments of 15%, 10% and 20% are done to their respective salaries, then find the new ratio of their salaries.

A23 : 33 : 60

B23 : 30 : 40

C20 : 30 : 42

D12 : 30 : 21

Answer:

A. 23 : 33 : 60

Read Explanation:

For A's Salary:

  • Original Salary (relative): 2

  • Increment: 15% of 2

  • Calculation: 15/100 * 2 = 0.15 * 2 = 0.30

  • New Salary for A: 2 + 0.30 = 2.30

For B's Salary:

  • Original Salary (relative): 3

  • Increment: 10% of 3

  • Calculation: 10/100 * 3 = 0.10 * 3 = 0.30

  • New Salary for B: 3 + 0.30 = 3.30

For C's Salary:

  • Original Salary (relative): 5

  • Increment: 20% of 5

  • Calculation: 20/100 * 5 = 0.20 * 5 = 1.00

  • New Salary for C: 5 + 1.00 = 6.00

Forming the New Ratio

  • The new relative salaries of A, B, and C are 2.30 : 3.30 : 6.00.

  • To express this ratio in whole numbers, we need to eliminate the decimal points. Multiply each part of the ratio by a common factor that makes them integers. In this case, multiplying by 10 will convert all numbers to integers.

  • New Ratio: (2.30 * 10) : (3.30 * 10) : (6.00 * 10)

  • This results in 23 : 33 : 60.


Related Questions:

A, B and C together invests Rs. 53,000 in a business. A invests Rs. 5,000 more than B and B invests Rs. 6,000 more than C. Out of a total profit of Rs. 31,800, find the share of A.
Lalit and Manoj started a business in partnership investing ₹10,000 and ₹18,000, respectively. After eight months, Nitin joined them by investing ₹24,000. What will be the total share of Nitin and Manoj in the total profit of ₹22,000 earned at the end of 2 years from the starting of the business?
A:B= 8:9 , B:C= 15: 16 ആയാൽ A: C= എത്ര ?
The prices of a scooter and a television set are in the ratio 3 : 2. If a scooter costs Rs. 6000 more than the television set, the price of the television set is ?
മൂന്ന് സംഖ്യകൾ 3/4 : 5/8 : 7/12 എന്ന അനുപാതത്തിലാണ്. ഏറ്റവും വലുതും ഏറ്റവും ചെറുതുമായ സംഖ്യകൾ തമ്മിലുള്ള വ്യത്യാസം 48 ആണെങ്കിൽ, ഏറ്റവും വലിയ സംഖ്യയുടെ മൂല്യം ഇതായിരിക്കും: