what is the simplified form of x^2-25/x+5
@rayford we are given \[\frac{x^2-25}{x+5}\] This could be written as \[\frac{x^2-5^2}{x+5}\] We could use here \[a^2-b^2=(a+b)(a-b) \] Can you try from here?
@rayford do you understand till here?
i'm sorry i was called for something. i'm sorta understanding until here..may you continue?
Read my post and try to use the relation \[a^2-b^2=(a+b)(a-b)\] to simplify \(x^2-5^2\) Once you do that, you'd be able to simplify easily
x + 5, with the restriction x -5
@rayford could you check again, there is a small mistake?
hmmm....the only conclusion i could come down to is probably x + 5, with the restriction x 5
\[\frac{x^2-5^2}{x+5}\ \ =\ \ \frac{\cancel{(x+5)}(x-5)}{\cancel{x+5}}\] \[x-5\]
whats the restriction though?
5 or -5?
it's on \[x+5\] It can't be zero. so \(x\ne -5\)
life saver man...thank you.
Do you understand this?
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