Simplify the expression. 4 √6 + 5 √6
Radicals are kind of like fractions. If what is on the bottom of a fraction matches, they can be added or subtracted, but they can always be multiplied. Well, that also applies to radicals. If what is under the radical matches, they can be added! And they can always be multiplied.
Yupp yupp yupp,if the numbers in the radicand (√) match in can be subtracted/added
So does: \[4\sqrt{6} + 5\sqrt{6}\]have the same numbers in the radicand (√) ?
Or in math, what I said is: \(a\sqrt{x}+b\sqrt{x}=(a+b)\sqrt{x}\) and \(a\sqrt{x}\cdot b\sqrt{y}=a b\sqrt{x y}\) but \(a\sqrt{x}+b\sqrt{y}\ne (a+b)\sqrt{x+y}\, \leftarrow\) this is not allowed!
Yupp good one @e.mccormick
@haole I hope you are not expecting us to give you the answer....
maybe he is @JA1 O.O oh well, we can't because of the CoC here at OpenStudy.... sorry @haole
He probably is because he has been waiting for the past 28 minutes...
no lol im taking my test and this tab is open sorry!
i got B
Not quite
Wait, @e.mccormick help me out here, I forgot if you add the √6 together or just leave it at √6 ?
\(3\sqrt{x}=\sqrt{x}+\sqrt{x}+\sqrt{x}\)
Okey got it C:
Sorry I am braindead at 12 Am anyways so s I was saying
You should leave whats in the inside (√) inside and the outside outside
So only add 5 and 4 then simplify if necessary
So I ask again: What is 4√6 + 5√6 ? Remember you leave the radicand (Numbers in the √) alone and only add the outside.
i got it. it's D thank you so much! made it much easier for me. 9√6
Yupp you got it :D
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