You are Here: Home

# Maths revision

Announcements Posted on
TSR's new app is coming! Sign up here to try it first >> 17-10-2016
1. I have a test in less than a week for maths and was looking through an old test I had done. I found that my weakest point is proving something algebraically. The question was:
Prove algebraically that the difference between the squares of any two consecutive integers is equal to these two integers. I did try to attempt this question but completely sucked at it. :P any help is greatly appreciated many thanks
2. if you have a number then the next number is , the difference between the squares is

Now make an equation relating to the addition of and it's consecutive number and they should be equal for them to be the same.
3. (Original post by NotNotBatman)
if you have a number then the next number is , the difference between the squares is

Now make an equation relating to the difference between n and it's consecutive number and the should be equal for them to be the same.
Thanks so much that helped explain it a lot !!

## Register

Thanks for posting! You just need to create an account in order to submit the post
1. this can't be left blank
2. this can't be left blank
3. this can't be left blank

6 characters or longer with both numbers and letters is safer

4. this can't be left empty
your full birthday is required
1. Oops, you need to agree to our Ts&Cs to register

Updated: September 25, 2016
TSR Support Team

We have a brilliant team of more than 60 Support Team members looking after discussions on The Student Room, helping to make it a fun, safe and useful place to hang out.

This forum is supported by:
Today on TSR

### How does exam reform affect you?

From GCSE to A level, it's all changing

### Who would you like to thank?

Poll
Useful resources
Study resources

The Student Room, Get Revising and Marked by Teachers are trading names of The Student Room Group Ltd.

Register Number: 04666380 (England and Wales), VAT No. 806 8067 22 Registered Office: International House, Queens Road, Brighton, BN1 3XE

Reputation gems: You get these gems as you gain rep from other members for making good contributions and giving helpful advice.