@sNoWfLaKe0531
Help :<
e.e Remember what i said earlier rational: terminates or repeats / can be put into fraction
So... \[\frac{ 13 }{ 3 } that's~rational\] So are the \[\sqrt{?}\] ?? And the irrational ones are the \[-77~and~0.1234 ?\]
-77 and 0.1234 can both be written in fraction form
also, whole numbers and decimals are rational
So they're all rational? o:
no- square roots.... how can those rational most root stuff sin't but there's an exception -sqrt100, that's -10
I thought- Well my math book said they were continuing.. or wait, nope thats what google said. So the \[\sqrt{37},\sqrt{100},-\sqrt{12}~are~all~Irrational?\]
sqrt37.. search it up, that's like a.... bizarre.... number thing but -sqrt100 is -10.... since sqrt 100 is 10, -sqrt100 is -10 -sqrt12 is also -2sqrt3
I have one suggestion for all of them, turn it into a decimal if it repeats or stops/terminates, it's rational
Me struggling to understand thy speaker. Words confuse me. So I know we have to lower them to their lowest cost. \[\sqrt{100}=10\] \[\sqrt{37}= idk.\]\[\And 12\sqrt{2.3}\] Right?
yes altho it's not \[12\sqrt2.3\] it's \[-\sqrt12 = -2\sqrt3\]
Ya ya.
So, which ones are rational, which ones are irritational
Erm...
what is \[-\sqrt100\] what do you get when you simplify it
Uhhh -10? Or is it 10? Or is it 5? o-o
Or is it -5 o-o
it's -10 so, it's a whole number that's why -sqrt100 is a rational number xd
Okk- o-o
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