Geometry Insights

59 posts

Geometry Insights banner
Geometry Insights

Geometry Insights

@geometryupdates

Revealing the Architecture of Mathematics 64 Premium GCSE & A-Level Articles and Counting By failing to prepare, you are preparing to fail. — Benjamin Franklin

United Kingdom Katılım Aralık 2025
2 Takip Edilen40 Takipçiler
Geometry Insights retweetledi
Mathematics Proofs: GCSE & A-Level
Deriving the unit vector in ℝ² by scaling a non-zero vector (x₁, y₁) with λ, where λ = 1 / √(x₁² + y₁²). This turns the vector into length 1 while keeping the same direction.
Mathematics Proofs: GCSE & A-Level tweet media
English
1
25
150
4K
Geometry Insights retweetledi
Mathematics Proofs: GCSE & A-Level
Vectors: Finding the centre of a triangle in R2 or R3 using a very simple method. No more headaches. #vectors
Mathematics Proofs: GCSE & A-Level tweet mediaMathematics Proofs: GCSE & A-Level tweet mediaMathematics Proofs: GCSE & A-Level tweet media
English
0
14
86
4.6K
Geometry Insights retweetledi
Mathematics Proofs: GCSE & A-Level
The geometric series for evaporation problems in International A-Level Mathematics. They don't usually give you this general formula in textbooks, nevertheless, you are required to use it. It differs slightly from the general rule for the sum of a geometric series. #math
Mathematics Proofs: GCSE & A-Level tweet media
English
0
4
5
261
Geometry Insights retweetledi
Tiago Hands
Tiago Hands@tiago_hands·
Architecture & Geometry, #Bristol, United Kingdom. 🇬🇧 📸February 2026
Tiago Hands tweet mediaTiago Hands tweet mediaTiago Hands tweet mediaTiago Hands tweet media
English
0
3
1
163
Geometry Insights retweetledi
Mathematics Proofs: GCSE & A-Level
GCSE and A-Level Mathematics: How to solve quadratic equations through completing the square. Two useful identities and method.
Mathematics Proofs: GCSE & A-Level tweet mediaMathematics Proofs: GCSE & A-Level tweet mediaMathematics Proofs: GCSE & A-Level tweet media
English
0
7
39
2.2K
Geometry Insights
Geometry Insights@geometryupdates·
Two chords cross inside a circle, splitting into four segments. Surprisingly, the lengths obey a strict balance: one product equals the other. I rebuild the chord theorem from first principles, showing how angle symmetry forces the identity. geometryinsights.wordpress.com/2025/12/22/int…
English
0
2
1
159