Difference between revisions of "2021 JMPSC Sprint Problems/Problem 7"
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How many sets of three circles are in the diagram below such that their centers lie on the same line and each circle in the set is adjacent to another circle in the set? (Assume that if the centers of three circles appear to be on the same line, then they are on the same line. For example, the three red shaded circles count as one such set.) | How many sets of three circles are in the diagram below such that their centers lie on the same line and each circle in the set is adjacent to another circle in the set? (Assume that if the centers of three circles appear to be on the same line, then they are on the same line. For example, the three red shaded circles count as one such set.) | ||
<center> | <center> | ||
| − | [[File:Sprint9.png| | + | [[File:Sprint9.png|400px]] |
</center> | </center> | ||
==Solution== | ==Solution== | ||
asdf | asdf | ||
Revision as of 21:14, 10 July 2021
Problem
How many sets of three circles are in the diagram below such that their centers lie on the same line and each circle in the set is adjacent to another circle in the set? (Assume that if the centers of three circles appear to be on the same line, then they are on the same line. For example, the three red shaded circles count as one such set.)
Solution
asdf
