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Mathematics 10 Online
OpenStudy (anonymous):

Can somebody help me with this? (radicals)

OpenStudy (anonymous):

OpenStudy (anonymous):

I think i do.. (sorry for the long wait to reply, the school computer keeps crashing and shutting off)

OpenStudy (jdoe0001):

\(\bf \large{ \textit{keep in mind that}\qquad \sqrt[n]{a^nbc^n}\implies ac\sqrt[n]{b}\\ \quad \\ \textit{also that }\qquad a^n\cdot a^m\implies a^{n+m}}\)

OpenStudy (anonymous):

Okay thank you

OpenStudy (anonymous):

does that clarify any or all misunderstandings or do i need to explain it still?

OpenStudy (anonymous):

I still need help, i barely understand..

OpenStudy (anonymous):

ok the first step is completely correct pointing to the 2nd line jdoe wrote, its just a property of exponents

OpenStudy (anonymous):

the second step kind of skips a step \[\sqrt[6]{x^6 x^7}= \sqrt[6]{x^6} \sqrt[6]{x^7}\]

OpenStudy (anonymous):

its just breaking up the radical

OpenStudy (anonymous):

and so \[\sqrt[6]{x^6}= x\] just like \[\sqrt[2]{x^2}=x\]

OpenStudy (anonymous):

any questions at this point?

OpenStudy (anonymous):

Umm.. is that a 0 for a radical you just wrote or is it a 6?

OpenStudy (anonymous):

its a 6 zero wouldnt make much sense

OpenStudy (anonymous):

Okay good point.. i have no questions.. i guess i'm slowly getting it, radicals are just very confusing for me..

OpenStudy (anonymous):

if it helps, you can convert radicals into exponents

OpenStudy (anonymous):

\[\large{\sqrt[n] {x} = x ^ \frac{1}{n}}\]

OpenStudy (anonymous):

if thats too confusing, then jsut ignore it

OpenStudy (anonymous):

Ohh that makes sense actually

OpenStudy (anonymous):

Yeah, but the question i posted is still confusing.. I think i'm going to use google to help me because then i can read it at my own pase to figure out how to actually solve radicals

OpenStudy (anonymous):

what part is confusing?

OpenStudy (anonymous):

Basically all of it.. I mean i understand a little but the whole thing basically doesn't make sense to me, The program i'm using to do this work doesn't very well teach us how to do radicals

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