Combine the following expressions.
?
too much work for me right now, are you doing flvs?
Look inside the radicals for multiples you can take the square root of to simplify the radical... i.e. sqrt(48) = sqrt(16*3) = sqrt (16) * sqrt (3) = 4 sqrt (3). Then combine like terms
5x√3x?
@Scott* ?
The first expression is \[3\sqrt{27x ^{3}}\] This is equal to \[3\sqrt{9* 3x ^{3}}\] you can then pull a 3 out to get \[3*3\sqrt{3x ^{3}}\] or \[9\sqrt{3x ^{3}}\] Now try that same thing for the 2nd term, and then see if you can add them.
Then 2nd expression simplifies from \[-2\sqrt{12x ^{3}}\] to \[-2\sqrt{4*3x ^{3}}\] Then to \[-2*2\sqrt{3x ^{3}}\] to \[-4\sqrt{3x ^{3}}\] You can now add \[9\sqrt{3x ^{3}} + -4\sqrt{3x ^{3}}\] Answer = \[5\sqrt{3x ^{3}}\]
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