Prime Factorization

What is the prime factors of $10$

Factorise $2272$ using prime factors.

A labour has to put $90$ bricks in equal piles. In how many ways can he make piles of equal number of bricks$?$

How many $2\text{'}\mathrm{s}$ are there in the prime factorization of $4000?$

Express $65$ as the product of two prime factors and find the missing value.

Find the largest number that will divide $445, 572$and $699$ leaving remainders $4, 5$ and $6$ respectively.

The values of $x$ and $y$ in the given figure are:

Find whether $87$ is a factor of $1748352$ or not.