Question
At present Ashish age is 5times Garima’s age and 2(1/2) of Aanchal’s age. After 9 years Ashish will be 2 times Garima’s age. What is Aanchal’s present age?
More Age Questions
- The ages of B and C are in the ratio 2:3, and the product of the ages of A and B is 768 years, with A's current age being x years. If the ratio of the ages...
- Five years hence, age of 'A' will be 17 years. Ratio of present age of 'B' to 'A' is 5 : 3. If 'C' is 3 years younger than 'B', then find the age of 'C' se...
- The current age of B is 40% greater than the present age of 'V'. The age of 'V' five years from now will be the same as the age of 'B' five years ago. Dete...
- Five years later, the sum of the ages of P and Q will be 55 years. If their current age ratio is 2:3, find the difference between their ages.
- The present age ratio of M and N is 7:9. In 6 years, their age ratio will be 5:6. Find the present age of M.
- Let the present ages of 'K' and 'L' be 'm' years and 'n' years respectively. Four years ago, the combined age of both was 32 years. If average of 'm' and 3...
- Four years ago, the age of the mother was 12 times the age of her daughter. Two years hence, the mother's age will be 4 times the daughter's age. After how...
- Shalini is younger than Rashi by 3 years. If the ratio of Shalini and Rashi ages is 4:5 respectively, then find the age of Shalini.
- The current age of Sumit is 150% greater than Mohit's current age, while Punit's current age is double (100% more than) Mohit's current age. If the combine...
- The ratio of the present ages of P and Q is 8:7 respectively. If the age of P 10 years hence from now will be 100% more than the age of Q 4 years ago from ...
Relevant for Exams:
Hey! Ask a query
Please enter email id
The email must be a valid email address.
Please enter Mobile Number
Please enter valid Mobile Number
Please enter your Doubt
Think You're Ready for RBI Grade B?
RBI Grade B 2026 Phase 1 Memory Based Paper
- 200 Questions with Detailed Solutions
- Section-wise Coverage (GA, English, Quant & Reasoning)