5 : 2 4 : : 6 : 3 5 : : 7 : 4 8 : : 8 : □ Find what number should replace the square.
Next one : Missing Numbers - 7
Previous one : Missing Numbers - 5
This section requires Javascript.
You are seeing this because something didn't load right. We suggest you, (a) try
refreshing the page, (b) enabling javascript if it is disabled on your browser and,
finally, (c)
loading the
non-javascript version of this page
. We're sorry about the hassle.
You should give more terms to give people a clearer idea.
Log in to reply
I didn't understand what you said. In analogy we will use only two terms. Or did you mean like this : 2 : 3 : : 3 : 8 : : 4 : 1 5 : : 5 : 2 4 : : 6 : 3 5 . . . .
Log in to reply
Something like that. Because if you don't give more terms, then I can say it is in the form of n : ( n − 1 ) !
Log in to reply
@X X – This is a good point @X X . I will update it. In this type of problems we must be very careful as there may be two different answers for two different valid approches for the same question.
Also worth noting is n^2 - 1 = (n+1)(n-1), so it can also be the product of the term's immediate neighbours.
Problem Loading...
Note Loading...
Set Loading...
Each term in the given analogy is of the form n : n 2 − 1 . So,
5 : 5 2 − 1 : : 6 : 6 2 − 1 : 5 : 2 4 : : 6 : 3 5 : : 7 : 7 2 − 1 : : 8 : 8 2 − 1 : 7 : 4 8 : : 8 : 6 3