If you have any questions, ask them on the Beat The GMAT discussion forums. The average response time is typically __less than 30 minutes__.

- GMAT Video Course
- Video Course Overview - READ FIRST
- General GMAT Strategies - 7 videos (all free)
- Data Sufficiency - 16 videos (all free)
- Arithmetic - 38 videos (some free)
- Powers and Roots - 36 videos (some free)
- Algebra and Equation Solving - 73 videos (some free)
- Word Problems - 48 videos (some free)
- Geometry - 42 videos (some free)
- Integer Properties - 38 videos (some free)
- Statistics - 20 videos (some free)
- Counting - 27 videos (some free)
- Probability - 23 videos (some free)
- Analytical Writing Assessment - 5 videos (all free)
- Reading Comprehension - 10 videos (all free)
- Critical Reasoning - 38 videos (some free)
- Sentence Correction - 70 videos (some free)
- Integrated Reasoning - 17 videos (some free)

- Learning Guide
- Extra Resources
- Guarantees
- About
- Get Started

## Comment on

Simplifying Roots## i am facing an issue

## I just checked several issues

I just checked several issues, and the volume is fine for all of them. I suggest that you clear the cache of your Web browser, then restart your computer and see if that resolves the issue?

Here are the instructions for clearing your cache: https://kb.iu.edu/d/ahic

Note: you need not clear your cookies or your browsing history.

## Good day

one issue I have is determining the primes to use for large numbers such as the 756, because I mean it could take forever to try and test different prime number to get to such a large number.

Any time saving recommendations?

Thanks

## Hi Schalla14,

Hi Schalla14,

You'll see that, to factor 756, you need only know the divisibility rules for 2 and 3. So, it shouldn't take long to find the prime factorization.

On test-day, you won't be required to simplify the square root of a large number that has, within it, big prime factors. For example, you wouldn't need to deal with something like √2023.

ASIDE: 2023 = (17)(17)(7)

So, √2023 = √(17²)(7)

= (√17²)(√7)

= 17√7

## Add a comment