What is the length of AA' ?
A and A' are just the vertices of the two squares.
Okay, that doesn't answer the question or even tell me how to solve it...
Do they mean the distance between A and A'?
I have no idea. :/ I've never seen this before and my lesson doesn't show me how.
Yeah, you can specify a line with two points. The length AA' would mean the same as the distance between A and A'. To go from A to A' you go 5 units across and 2 up. Do you know Pythagoras's theorem? That will get you the answer.
\[a ^{2}+b ^{2}=c ^{2}\]?
That's it. a and b are 5 and 2, so c is the answer
7?
that doesnt match with my answer box
\[\Large 5^{2}+2 ^{2}=c ^{2}\]first, what is 5^2 + 2^2?
25 + 4 ?
so\[\Large c^2 = 29\]so c squared is 29. Find c.
5.38?
idk if you're supposed to leave it as exact or a decimal. Exact would be square root of 29.
wait, wouldn't my answer just be \[\sqrt{29}\]
Yes.
Ahh, well that was easy once I understood it, thanks!
You can also use the distance formula too to do it..you'd still get sqrt 29.
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