Discussion

If Ping received more votes than Jazz, then what is the maximum possible number of names whose ranks can be determined?
(A)two
(B)...
(C)...
(D)...
(E)...
(F)...
*This question is included in Sequencing: Lesson Set 2 (of 5) - Variable Chains, question #17

The solution is

Posted: 10/09/2012 21:40
L gets more votes than P
P gets more than J
J gets more than O
Only three drinks can get less than O and M is least

O must be 4th highest
J 3rd
P 2nd
L most
M Least

That is five that are set. Any variation would break a rule.
Image Not Available
Contributor
Posted: 10/18/2012 00:05
Hi, Ev -

Your reasoning overlooks the fact that there are no restrictions on N's location except that it comes after P and is not last. More particularly, it can come after P but before J. If we diagram out the known restrictions of the problem, we get something like the following:

L - P - - J - - O - - K - - M
| | | |
N N N N

In other words, the relative order of L, P, J, O, K, and M is determined, but N can go in any position except before L, between L and P, or after M (last). Thus the only items whose positions can be determined absolutely are L, P and M.

Please feel free to post again if you still have questions.

Best,
Lyn
Image Not Available
Contributor
Posted: 10/17/2012 01:58
Ev, did you have a question, or was just sharing your logic?

You need to be signed in to perform that action.

Sign In