Simplifying and expanding expressions

In summary, the conversation is about simplifying and expanding expressions. The speaker asks for help with understanding the formula and gives two examples of expressions they have attempted. Others in the conversation offer tips on how to combine like terms and provide a link for further explanation. Finally, the speaker asks about using brackets in their test and others explain how to use them in simplifying expressions.
  • #1
litchris
3
0
I have a test on simplifying and expanding expressions, could someone help me with this. I don't understand the formula and the way you do it
 
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  • #2
Do you have specific examples of expressions requiring expansion and/or simplification?

Post a few you have attempted, showing how you tried them yourself ... help us help you.
 
  • #3
i tried 4x+7x-5x and 4x^2-2xy-3y^2+6xy+3y^2-x^2 totally confused.
 
  • #4
you can sum like terms ...

4x, 7x and -5x are all like terms $\implies 4x + 7x - 5x = 11x - 5x = 6x$

for the second, like terms have the same variables to the same power. like terms have the same color in the expression below ...

${\color{red}4x^2} {\color{blue}-2xy} {\color{green}-3y^2}{\color{blue}+6xy}{\color{green}+3y^2}{\color{red}-x^2} $

I assume you know how to sum terms with the same and/or different signs
Why don't you try and combine them ...

have a look at the link, too
https://www.mathsisfun.com/algebra/like-terms.html
 
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  • #5
Thanks skeeter this helps
 
  • #6
Would you use brackets in your test? In that case...

You multiply each number in the brackets by the other brackets for example: [ (x+y)(x+y) ] would equal [ x2 + xy + xy + y2 ]. Simplifying these expressions would equal x2 + 2xy + y2

Or...

As Skeeter said you combine the expressions from different sides to make a final answer.

4x+7y+2x+9y = 6x + 16y

These are purposely easier just for you to get the gist :)
 

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