The value of 123−−−√ lies between which two consecutive integers?
? can you use the equation editor, or explain the question better?
it says
I would write down some integers and their squares. until I find the pair that works. for example, I know 10 squared is 10*10 = 100 which is smaller than 123 if 11*11 is bigger than 123 then we found the answer. otherwise we keep going...
is 11*11=121 or do i actually need to multiply that
I assume "modern" students can't do 11*11 in their head (but I could be wrong)
oh oops you said if sorry
log 16 256=? what about this one?
You should know \[ \sqrt{100} = \sqrt{10 \cdot 10} = 10 \] right ? so it makes sense that \(\sqrt{123} \) is bigger than 10 but we should test 11 and 12 also
Did you answer the sqrt(123) question ?
yup
11 and 12. i am on a knew question now
ok. But please make it a new post.
i posted on here already
log 16 256=?
You mean \(\large \log_{16} 256\) If so, you are looking for the exponent you need to raise 16 to, to get 256. Hint: Write 256 as a power of 16.
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