#I've been stuck on this for hours and I still haven't found the right order for this number square.
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I know the 8 goes there since it's the only number that's fits the symbol but everything else is a lost cause for me
I want to know the right thinking process to solve this so yeah a hint, I know that the symbols like square root narrow down the numbers but theres still too many combinations
Okay, I will explain how i found it
the 8 was a good starting point
the square below could only be 1 or 2, because otherwise we wouldnt have round numbers
then the one below that can only be 4 or3
alright I'll keep that in mind
then the middle one on the bottom can only be 9 or 4
You understand why what i say is true?
right, because if you're dividing the 8 by a number it has to be something that can later be subracted to equal the whole negative number
(-2)
I'll give it a shot and tell you how I go
btw, its not the 8 that you divide, but the cube root of 8: 2 that you can only divide by 1 or 2
alr
mb on the oversight
also for the right side middle, since the number's 111 and the only two options to put there are 1 and 2, if you put 2 there'd be a decimal involved so that's out of the question, the middle right box has to be 1
how do you mean?
okay so it says that a number to the power of three, minus a number, times an number would = 111. We've established from this message that the middle right box has two options, 1 and 2. Let's say you put two in that box, you divide 111 by 2 and that'd be a decimal. There are only whole numbers as options.
meaning that a number to the power of 3 minus a number should equal 111, then you'd times it by 1 in the end
no, you have to pay attention to the order of operations
you have to do the multiplication first, en after that the subtraction
alright so screw this part then, but is my thought in general right?
it has to be a two
not a one
ill explain
so i ended at the middle one at the bottom, the next one is the bottom right one, any ideas?
you know that the middle bottom one can only be 9 or 4 because of the root, so the result will be 2 or 3
then you have to divide it, by 3 or 4(which we discussed earlier)
yeah Im following
so the only way to maintain whole numbers, is the 3 idvided by 3
you see?
en then the bottom left one is easy
you following?
mhm
where did i lose you?
we at this right?
2
I feel like trial and error should be enough from here but sure, go on
so i started with the left column
(yes its a bit trial and error)
so i wrote x^2 + y^3 =141
so x = sqrt(141 - y^3)
and then i started to put different numbers in y to see wher i got a whole number for x, that is still availeble
so i started with 4
then you get sqrt(77) or something
so not right
when you put in 5, you get sqrt(16)
so 4
quick question what's sqrt?
square root
ahh, got it
and then the other two are fairly easy
(assuming 4 and 5 is the only possible combination)
you understand?
yeah
let me know when you found the final solution
alright
This should be it right? (Funny thing is Im sorta seeing alot of combinations I've already messed with before lol)
Yes that looks perfect
Thank you SOOOO much bro you don't know how much I appreciate your help ๐
No problem man, I am happy I could help you