4
Part of 2018 AIME Problems
Problems(2)
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Source: 2018 AIME I #4
3/7/2018
In and . Point lies strictly between and on and point lies strictly between and on so that . Then can be expressed in the form , where and are relatively prime positive integers. Find .
AMCAIMEAIME I
Rearranging Names: Caroline is Cornelia
Source: 2018 AIME II #4
3/23/2018
In equiangular octagon , and . The self-intersecting octagon encloses six non-overlapping triangular regions. Let be the area enclosed by , that is, that total area of the six triangular regions. Then where and are relatively prime positive integers. Find .
AMCAIMEAIME II