Van Aubel's Theorem: Dynamic Illustration

Van Aubel's Theorem: Dynamic Illustration

Michelda Aubel was born in raised in the community of Nan Kafe in La Gonâve, Haiti. She is 15-years-old and enrolled in the 10th grade at Matènwa Community Learning Center. Michelda enjoys reading, singing, studying and playing soccer. She comes from a family with little means and can't afford all the fees that are required for her education. She wants to become a nurse and is hopeful that her nursing career will help provide for her family and help the people in La Gonâve and Haiti in…

Michelda Aubel was born in raised in the community of Nan Kafe in La Gonâve, Haiti. She is 15-years-old and enrolled in the 10th grade at Matènwa Community Learning Center. Michelda enjoys reading, singing, studying and playing soccer. She comes from a family with little means and can't afford all the fees that are required for her education. She wants to become a nurse and is hopeful that her nursing career will help provide for her family and help the people in La Gonâve and Haiti in…

Le tableau actuel par Marjan van Aubel dispose d'un panneau solaire pour recharger les téléphones mobiles

Le tableau actuel par Marjan van Aubel dispose d'un panneau solaire pour recharger les téléphones mobiles

Parallel Lines Proportionality Theorem: Dynamic Illustration

Parallel Lines Proportionality Theorem: Dynamic Illustration

Equilateral Triangle: Special Property (2)

Equilateral Triangle: Special Property (2)

Parallelogram Theorem (3) Illustrated without Words

Parallelogram Theorem (3) Illustrated without Words

Transversal Intersects Parallel Lines: Same-Side-Exteior Angles Interactive Investigation

Transversal Intersects Parallel Lines: Same-Side-Exteior Angles Interactive Investigation

Parallel Lines in the Coordinate Plane: Immediate Consequence (Dynamic Illustration) Version B

Parallel Lines in the Coordinate Plane: Immediate Consequence (Dynamic Illustration) Version B

Illustration without words Geogebra

Illustration without words Geogebra

Dynamic Illustration of a Theorem That Holds True for Any Hexagon (Convex or Concave)

Dynamic Illustration of a Theorem That Holds True for Any Hexagon (Convex or Concave)

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