The following problem appeared in Volume 97, Issue 3 (2024) of Mathematics Magazine. Two points $latex P$ and $latex Q$ are chosen at random (uniformly) from the interior of a unit circle. What is the probability that the circle whose diameter is segment $latex \overline{PQ}$ lies entirely in the interior of the unit circle? As…

Mean Green Math

14.03.2025

Solving Problems Submitted to MAA Journals (Part 6d) – Mean Green Math

The following problem appeared in Volume 97, Issue 3 (2024) of Mathematics Magazine. Two points $latex P$ and $latex Q$ are chosen at random (uniformly) from the interior of a unit circle. What is the probability that the circle whose diameter is segment $latex overline{PQ}$ lies entirely in the interior of the unit circle? As…

Mean Green Math

21.03.2025

Solving Problems Submitted to MAA Journals (Part 6e) – Mean Green Math

The following problem appeared in Volume 97, Issue 3 (2024) of Mathematics Magazine. Two points $latex P$ and $latex Q$ are chosen at random (uniformly) from the interior of a unit circle. What is the probability that the circle whose diameter is segment $latex overline{PQ}$ lies entirely in the interior of the unit circle? Let…

Mean Green Math

28.03.2025

Baseball Math – Mean Green Math

I really enjoyed this bit of baseball humor: Source: https://www.ebay.com/itm/383380085692

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Solving Problems Submitted to MAA Journals (Part 6c) – Mean Green Math

Solving Problems Submitted to MAA Journals (Part 6d) – Mean Green Math

Solving Problems Submitted to MAA Journals (Part 6e) – Mean Green Math

Baseball Math – Mean Green Math

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