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1961 AMC 12 Question 27

AMC12 · 1961 AMC 12

Question 27

Given two equiangular polygons $P_1$ and $P_2$ with different numbers of sides; each angle of $P_1$ is $x$ degrees and each angle of $P_2$ is $kx$ degrees, where $k$ is an integer greater than $1.$ The number of possibilities for the pair $(x,k)$ is:
  1. infinite
  2. finite, but greater than two
  3. two
  4. one
  5. zero