List questions from euclidean-geometry

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Three questions about geometric vectors

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Maximum distance between a point and a convex polygon as a function of its perimeter

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Proposition 24 of Euclid's first book

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Polynomial in a $2$-dimensional Euclidean space

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Divide an isosceles triangle with an non equal angle of $45$ degrees triangle into $3$ parts

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A square inside an equilateral triangle

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Bisection of a a triangular area

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How do i get the angle of the geometric figure?

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What is the geometry of points inside a square, that are equally distant from the square

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Prove that $XX’,YY’$ and $ZZ’$ are concurrent at $T$

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Varignon's Parallelogram Area For "Square" Bow-tie

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Finding a set of vectors with minimal variation among its pairwise distances

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Name of this theorem? In $\angle BAC$, if $AM$ and $AN$ are isogonal, and $P=MB\cap CN$ and $T=BN\cap CM$, then $AP$ and $AT$ are isogonal

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Geometrically speaking: what distinguishes a subspace vs a non-subspace in finite dimensional vector space?

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List Question

Intersection between two finite planes

Three questions about geometric vectors

Maximum distance between a point and a convex polygon as a function of its perimeter

Proposition 24 of Euclid's first book

Polynomial in a $2$-dimensional Euclidean space

Divide an isosceles triangle with an non equal angle of $45$ degrees triangle into $3$ parts

A square inside an equilateral triangle

Bisection of a a triangular area

How do i get the angle of the geometric figure?

What is the geometry of points inside a square, that are equally distant from the square

Prove that $XX’,YY’$ and $ZZ’$ are concurrent at $T$

Varignon's Parallelogram Area For "Square" Bow-tie

Finding a set of vectors with minimal variation among its pairwise distances

Name of this theorem? In $\angle BAC$, if $AM$ and $AN$ are isogonal, and $P=MB\cap CN$ and $T=BN\cap CM$, then $AP$ and $AT$ are isogonal

Geometrically speaking: what distinguishes a subspace vs a non-subspace in finite dimensional vector space?

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