Question
A six-digit number 23p7q6 is divisible by 24. Then the greatest possible value for (p +
A six-digit number 23p7q6 is divisible by 24. Then the greatest possible value for (p +
q) is:
More Divisibility rules Questions
- What is the remainder of function 5a³–15a² +14a–3 when divided by (2a-2)?
- Find the remainder when the number (144n + 185) is divided by 12.
- Find the remainder when 23 x 34 x 45 x 56 x 67 x 78 is divided by 11.
- The least perfect square number which is divisible by 9, 12, 15, 24:
- When a number is divided by 16, the quotient is 175, and the difference between the quotient and the remainder is 161. Find the number.
- Which one of the following numbers is divisible by 11?
- Find the smallest integer that must be subtracted from 890, so that it is divisible by both 15 and 16.
- Find the smallest positive integer n such that 6n + 5 is divisible by 7.
- What is the least number which when divided by 15, 18 and 36 leaves the same remainder 9 in each case and is divisible by 11?
- Which of the following pairs of non-zero values of p and q make 6-digit number 674pq0 divisible by both 3 and 11?
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)