List questions from euclidean-geometry

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Make shapes with inequality

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Local Euclidean Spaces

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Does there exist a partition of an L to create a square?

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The set of all possible values of $AC$ is an open interval $(m,n)$

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How can there be rotational degrees and more than one axis in space?

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Vectors with pairwise bounded angular distance

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How did we resolve the Banach-Taraski paradox?

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Finding a curve orthogonally equidistant between two curves.

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Cutting cork for three different holes

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Given a line segment, a line parallel to it, and a straightedge, divide the segment into $n$ equal segments

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A Quadrilateral (The National Mathematical Olympiad in Bulgaria)

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Eratosthenes' experiment on a flat earth versus on a spherical earth

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Q3 from British Mathematical Olympiad Paper 2 1996

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Let $\triangle{ABC}$ be a triangle with area $120$ such that $AB=4AC$. Let $P$ be the intesection between median $CM$ and angle bisector $AD$.

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List Question

Find the Area of Rectangle that has Two similar triangle

Make shapes with inequality

Local Euclidean Spaces

Does there exist a partition of an L to create a square?

The set of all possible values of $AC$ is an open interval $(m,n)$

How can there be rotational degrees and more than one axis in space?

Vectors with pairwise bounded angular distance

How did we resolve the Banach-Taraski paradox?

Finding a curve orthogonally equidistant between two curves.

Cutting cork for three different holes

Given a line segment, a line parallel to it, and a straightedge, divide the segment into $n$ equal segments

A Quadrilateral (The National Mathematical Olympiad in Bulgaria)

Eratosthenes' experiment on a flat earth versus on a spherical earth

Q3 from British Mathematical Olympiad Paper 2 1996

Let $\triangle{ABC}$ be a triangle with area $120$ such that $AB=4AC$. Let $P$ be the intesection between median $CM$ and angle bisector $AD$.

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