Home
Class 14
MATHS
The remainder of (888^(222) + 222^(888))...

The remainder of `(888^(222) + 222^(888))/(5)` is :

A

0

B

1

C

3

D

4

Text Solution

Verified by Experts

Promotional Banner

Topper's Solved these Questions

  • MENSURATION

    QUANTUM CAT|Exercise QUESTION BANK|449 Videos
  • PERCENTAGES

    QUANTUM CAT|Exercise QUESTION BANK|271 Videos

Similar Questions

Explore conceptually related problems

The remainder of (888^(222) + 222^(888))/(3) is :

Find the remainder when 2^(2) + 22^(2) + 222^(2) + …… + (222…… 49 times)^(2) is divided by 9.

Find the remainder when 923^(888) + 235^(222) is divided by 4.

The last digit of 222^(888)+888^(222) is

Find the unit digit of the expression. 888^(9235!) + 222^(9235!) + 666^(2359!) + 999^(9999!) .

Find the number of zeros in the end of the product of 2^(222) xx 5^(555) .

When a number divided by 9235, we get the quotient 888 and the remainder 222, such a least possible number is :

Which one of the following is the largest number among 2222^(2), 222^(22) , 22^(222), 2^(2222) ?