between which two consecutive integers does the square root of 155 lie?
Try to look for "easy" squares: 10²=100 11²=121 12²=... 13²=... 14²=... You will see that 155 is somewhere between these numbers. Then you also will know the answer...
???
i just didn't understand what exactly a consecutive integer.
Consecutive integers are integers that differ 1, so 17 and 18, 11 and 12 etc. Let's call \(a=\sqrt{155}\), then \(a^2=155\), so we are looking for a number that, when squared, gives 155. So I tried to square some numbers, to see if I could get near 155.
ok
but the square root is 12.449899598?
do i round?
This is not about using a calculator. You don't need it at all. You are only asked to give a rough estimation of \(\sqrt{155}\), by finding two consecutive integers. As 12²=144 (too small), and 13²=169 (too big), the answer you have to give is : "between 12 and 13". There is no rounding off. You can do this in your head, or with a piece of paper and a pencil.
Ooohh! Ok! Seems like i was making it harder than it already was. Thanks!
YW!
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