Which number has a two-digit ending that is a multiple of 4?
A3,214
B5,118
C2,092
D7,330
Answer & Solution
Correct answer: C. 2,092
1. Look at the last two digits: 14, 18, 92 and 30.
2. Only 92 is a multiple of 4 (92 / 4 = 23).
3. So 2,092 is divisible by 4; the others leave a remainder.
_Source: Wikipedia, Divisibility rule, section Divisibility by 4_
Keep practising Divisibility Rule
Browse all Divisibility Rule questions for CTET, or explore more Mathematics topics.
Related questions
The common divisors of two numbers are exactly the divisors of what?What is the highest number that divides both 48 and 180?Using the highest prime powers, what is the lcm of 48 and 180?Find gcd(17, 0), the greatest common divisor.Which of these pairs of numbers is coprime?Two numbers are coprime when their greatest common divisor equals what?The greatest common divisor of two numbers is the greatest positive integer that does whatThe sum of the proper divisors of a number is known by which name?