If a^1/n=r,then which of the following are true statements? Check all that apply. A.r^n=a B. n√a = r C. ar = n D. n1/r = a
\[B.\sqrt[n]{a}=r\]
@shifuyanli @SolomonZelman Help D:<
roots
D.
can you draw the options or write them in latex in equation editor so that I can see what the options (precisely) are?
If you want to get me feedback....
D.
@my feedback
\[A.r^{n}=a\] \[B.\sqrt[n]{a}=r\] \[C.a^r=n\] \[D. n^{1/r}=a\]
@SolomonZelman sorry first time using open study >//<
B is the initial statement, right? that is what you are started off, so it is certainly not derived, but it is however a true statement. A is what you get when you raise both sides to the power of n. So it is true. C is not (necessarily) true. it is false. D is false too.
as far as the latex goes you can use `\(\Large\color{black}{ }\)` For example when you say `\(\Large\color{black}{ \sqrt[n]{a}=r }\)`, you will get \(\Large\color{black}{ \sqrt[n]{a}=r }\) you can make it blue also, `\(\Large\color{blue}{ \sqrt[n]{a}=r }\)` this gives, \(\Large\color{blue}{ \sqrt[n]{a}=r }\).
like you can play around switch sizes and colors.
you can do fonts boxes and anything... but this is just for now...
specific question message me or anyone when he/she is online. If a user doesn't know it's fine, but if he does, you will get your help....
bye:)
Thanks!!!!!!!!!!!!!!! @SolomonZelman
Anytime:) \(\huge\color{ goldenrod }{\huge {\bbox[5pt, lightyellow ,border:2px solid lightyellow ]{ ☀ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\\ \large\color{black}{ \bf \large\color{ black }{~~~~~~~\large {\bbox[5pt, red ,border:2px solid black ]{ {~^{\large⊞}~\huge{~▓ }~~\large^{⊞} ~ } }~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~}} } \\ \color{lightyellow}{d~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~} }}}\)
oh, question marks, it is supposed to be a house when symbols are seen correctly, but that ain't matters.
byw:)
xD totally your biggest fan now !
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