CUET Mathematics: ArithmeticNumericals. Free, no login required.

The value of $m$ satisfying $m \equiv 12(mod\ 7)$ is:

It is 7:00 P.M. currently. What time will be in next 536 hours?

The set of values of $x$ satisfying $x\equiv12(\mod5)$ is: (Where $I$ is set of integer)

If $77 \equiv x(mod\ 4)$, then the least positive value of $x$ is :

In a game of 100 points, A can give 20 points to B and 28 points to C. How many points can B give C?

The last digit of $12^{13}$ is :

The least non-negative remainder when $5^{48}$ is divided by 7 is

The least non-negative remainder when $3^{200}$ is divided by 8 is :

The least non-negative remainder when $3^{2026}$ is divided by 13 is:

At a game of billiards, A can give B 15 points in 60 and A can give C 20 points in 60. How many points can B give C in a game of 180?

Which of the following holds true?

(A) $26\equiv1(mod\ 5)$

(B) $17\equiv3(mod\ 8)$

(C) $-30\equiv-15(mod\ 3)$

(D) $39\equiv12(mod\ 7)$

Choose the correct answer from the options given below:

The units digit in $12^{108}$ is:

$3^{16}$ (mod 4) is equal to

The value of $3^{16} \pmod 4$ is:

The possible value (s) of x such that $28 \equiv x(mod\ 6)$ are :-

(A) -2

(B) 4

(C) 6

(D) 10

Choose the correct answer from the options given below:

A value of $x$ satisfying $6x \equiv 5 \pmod{7}$ is

The least non-negative remainder when 64 x 65 x 66 is divided by 67, is

The remainder, when $5^{61}$ is divided by 8, is

The last digit (unit digit) of $12^{25}$ is

The least non-negative remainder, when $5^{61}$ is divided by 7, is

The remainder, when $5^{60}$ is divided by 7, is

The unit's digit of $2^{2025}$ is

The digit in the unit's place of $6^{500}$ is:

Match List-I with List-II

Choose the correct answer from the options given below:

If $525 \equiv (10 + K)( {mod } 7)$ where $K \in \mathbb{N}$, then the least value of $K$ is:

The least non-negative remainder when $2^{75}$ is divided by 5 will be:-

In a game, A can give 36 points to B, A can give 42 point to C, B can give 10 points to C. How many points make the game ?

If it is 7:00 pm currently in the clock, what will the clock show (in am or pm) after 674 hours?

The unit's digit of $13^{13}$ is:

The unit's digit in $13^{61}$ is