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Bertrand Paradox - First Method
Auteur :
Esther Gruenhut
Given a Circle, What is the probability to draw a chord larger than the length of an equilateral triangle inscribed in the circle.
Method I - All chords through given point on circle
GeoGebra
Seems like the answer should be
. This is not the only method of solving this problem. Here is a
link
to a second method, and
here
to a third.
Nouvelles ressources
Using Experimental Probability to Estimate π - Monte Carlo Method
Untitled
Volume by Disk/Washer around y
z`]]
Prism Drawn in 1-Point Perspective
Découvrir des ressources
Circles Interior Chord Lengths
parallelepipedo (2)
Concentric Circles
Comparing two bars multiplicatively
Rhombus Template
GRAFIK FUNGSI KUADRAT
Découvrir des Thèmes
Courbes Paramétriques
Triangles Equilatéraux
Points Spéciaux
Cercle Circonscrit
Equations