Multiples

Use index notation to show the prime factors of $12, 50, 27$.

Use index notation to write $10,00,000$ in a shorter way.

Use index notation and find the answer to the given below:

$10\times 10\times 10\times 10=$

Use index notation and find the answer to the given below:

$5\times 5\times 5=$_______$=$_______

Use index notation and find the answer to the given below:

$3\times 3\times 3=$_______$=$_______

Use index notation and find the answer to the given below:

$2\times 2\times 2\times 2\times 2=2^{}=$_______

What is the lowest common multiple of $4, 5 \text{and} 6$?

What is the lowest common multiple of $5 \text{and} 6$?

Write the largest number divisible by $2, 4$ and $6$ in the range of numbers from $1$ to $30$ .

$105$ is exactly divisible by $3, 5$ and $7$ .

The number that is exactly divisible by $2, 4, 6$ .

$315$ is one of the common multiples of $3, 5$ and $7$ .

The fifth common multiple of $2, 5$ and $7$ is _____ .

Write the common multiples of $4, 5$ and $6$ . Do they end at a number?

Find the smallest number divisible by $2, 4$ and $5$ .

From the numbers between $1-25$ , write the numbers that are divisible by $2, 3$ and $4$ .

(Write the answer by separating with comma)

Write first three common multiples of $2, 3$ and $5$ .

(Write the answer by separating with comma)

A donut machine makes a batch of four donuts every minute. If the machine slowed down to three donuts a minute.

Circle the number of donuts that it is possible for the machine to make;

$16 24 30 36 50 52 90 96$

A donut machine makes a batch of four donuts every minute.

Circle the number of donuts that it is possible for the machine to make;

$16 24 30 36 50 52 90 96$

Complete the Venn diagram to show some numbers that are divisible by $4, 5$ and by both numbers $4 \mathrm{and} 5$.