Between what two consecutive integers does the square root of 155 lie? Between what two consecutive integers does lie? A. 8 and 9 B. 9 and 10 C. 10 and 11 D. 11 and 12
What is 9^2? 10^2? Etc? Do the math, and you'll get it done in about 25 seconds.
That really doesn't help.
Would you prefer a textbook on logarithms?
ugh
Look. 9^2 is 81. Is 155 below 81? Is 155 below 100? Come on, put in a LITTLE effort.
Also are you having the same problem i am with the box? It won't let me delete anything.
I can delete posts fine. Did you get the number wrong? None of those answers are correct.
I'm literally copy and pasting from my school. Those are the answers, apparently.
NAnd no, i mean deleting any text in the box.
The 'type your reply ' box, i mean.
Oh I see. I'm not having a problem with that either. Try using a different browser? I had to switch to Chrome for the site to run well.
Chrome is what i'm using, actually.
Ah, nevermin. i refreshed and it's working. Anyway.
That's good. Well, the question appears to be wrong.
Ugh. freaking greenfield. At least make a practical virtual school website.
find what your square root approximately is and then find the two integers that are on either side of it.
Ok, but that's what i tried doing. and apparently that's not an option to answer.
Yes the square root is between 12 and 13.
Yeah, that's what i got!! :/
sqrt(155) is approx. 12.449
\[\sqrt{155} = 12.4498996\]
Ok. So then that means it'a Greenfield's fault.
Literally what it says.
okay.... \[\sqrt{115} = 10.72380529\]
Thanks.
you are welcome!
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