Write the first five multiples of $12$.

${\left(9\right)}^{11}\times {\left(5\right)}^7\times {\left(7\right)}^5\times {\left(3\right)}^2\times {\left(17\right)}^2$

Consider the number $N={12}^6\times 3^8\times 5^3$. Which of the following statements is/are correct?

$1$. The number of odd factors of $N$ is $60$.

$2$. The number of even factors of $N$ is $720$.

Select the correct answer using the code given below:

The prime factorisation of 240 is:

(A) $2^3\times$$3^2\times 5$ 

(B) $2^4\times 3^2\times 5$

(C) $2^4\times 3\times 5$

(D) $2^5\times 3\times 5$

Consider the following statements in respect of all factors of $360$:

1. The number of factors is $24$.

2. The sum of all factors is $1170$.

Which of the above statements is/are correct?

Which of the following statement(s) is/are true?

I. There are $12$ multiples of $9$ from $7$ to $109.$

II. There are $9$ multiples of $13$ from $19$ to $119.$

The total number of factors of 1156 is: 

(A) 9 

(B) 8 

(C) 10 

(D) 11 

The sum of all the factors of $156$ is: 
(A) $392$
(B) $235$
(C) $390$
(D) $379$

What is the number of Prime factor in ${15}^{18}$$\times$$4^{10}$$\times$$6^9$.

Find the first two common multiples of $3$ and $5$.

Find the first $5$ multiples of $5, 8$ and $12$.

Since, $7\times 3=21$, $21$ is a multiple of both $7$ and $3$.

Find the first two common multiples of $10$ and $5$.

To play this game, everyone stands in a circle. One player calls out ‘one’. The next player says ‘two’ and so on. One who forgets to say ‘Meow’ is out of the game. Play the game by changing the number to $4$. Now, which numbers did you replace with ‘Meow’?

These numbers are the multiples of $4$.
 

Ring the numbers that are multiples of $3$. Put a square around the multiples of $5$. List their common multiples.

$1, 2, 3, 4, 5, 6, 7, 8, 9,10$

$11, 12, 13, 14, 15, 16, 17,18, 19, 20$

$21, 22, 23, 24, 25, 26, 27, 28, 29, 30$

Use the given number line to list the common multiples of $2$ and $4$.