Track / Stage 4 / 100 of 340 #360 of 1964
Problem 360
AMC 12 late, AIME early Combinatorics Difficulty 4.8 Find the answer
The numbers from 1 to 9 were placed inside five Olympic rings, in such a way that the sum inside each ring is 11.
Arrange the nine numbers in another way, so that the sum inside each ring is always the same and as large as possible.
A number or a short expression. Fractions can be typed as 3/2, and spacing doesn't matter.
Next problem →
Official solution
17. Denise's Games (N2/N3) - The first, the second, the third, the fourth, and the eighth.
Source: NuminaMath-1.5,
licensed Apache-2.0.
Statement reproduced verbatim; metadata (topic, difficulty, ordering) added by this project.