Ok, forget everything your teachers taught you about how to count. Now, which of the following numbers has the lowest value if:
1 3 6 2 7 5 > < > > > > 2 4 7 5 3 4
To clarify: " > " and " < " denote the greater than symbol and less than symbol respectively.
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1>2>5>4>3<7<6 here the least is 3
absolutely agree ^^ really really easy
That's exactly how I solved it.
I got it wrong when I read 'forget how to count'... so I picked 7 (there wasn't a seventh option :-P)
Any number, on the left side of the greater than sign cannot be the smallest.
so, 5,2,7 are struck off and we are left with 3 only.
If we study it, the proper ascending order is- 3-7-6-4-5-2-1
This is correct if you assume that 6 < 4. You could well assume that 4 < 7 < 6 < 5 and then the ascending order would be 3-4-7-6-5-2-1. What I am saying is that you don't have any information about the ascending order unless if you see a pattern behind these numbers that I don't.
Create a directed graph where edge x -> y means that x is less than y. Now apply topological sorting and you will get the answer.
In this problem, the edges will be like this: 2->1, 3->4, 7->6, 5->2, 3->7, 4->5. After drawing this you will get 3 as the root and no other number is less than this.
Would be great to illustrate that with a picture.
3,4,5,2,1,7,6 That's the ascending order I found that satisfied all the information. Therefore, the answer is 3.
To get rid of any bias of previous knowledge of numbers, we can map each number to a letter (because why not?) let 1 be A, 2 be B, 3 be C, 4 be D, 5 be E, 6 be F, and 7 be G. Rewriting the problem: A > B C < D so D > C F > G B > E G > C E > D
Then: A > B > E > D > C and G > C, too and F > G, so F > G > C, therefore C must be the least, and that's 3 in this case.
you made that way more complicated than it needed to be lol
I did the same
Swear that 2 is the answer cuz 4 is bigger then 3, 5 is bigger then 4 and then 2 is bigger then 5 so got to be 2
Easiest method is the process of elimination. You have numbers 1 to 6. Just eliminate the numbers which are on the greater end of each logic statement. For example, eliminate 1, 4, 6, 2, 7, and 5. You're left with 3.
The order could be 3 4 5 2 1 7 6
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We have 1 > 2 > 5 > 4 > 3 and also 6 > 7 > 3 so the desired answer is 3 .