Triangles - Wolfram Demonstrations Project

Wolfram Demonstrations Project

Subscribe to RSS feed

Triangles

« PREVIOUS |1...7|8|9|10|11|12|13...37| NEXT »

Demonstrations 181 - 200 of 739


Heron's Formula	31. Construct a Triangle ABC Given the Length of AB, an Adjacent Angle and the Difference of the Lengths of the Other Two Sides	30. Construct a Triangle ABC Given the Length of AB, the Angle at C and the Difference of the Other Two Sides	28. Construct a Triangle ABC Given the Length of AB, the Sum of the Other Two Sides, and a Line Containing C	Labeled Fuss-Catalan Polygon Divisions

20b. Construct a Triangle Given the Length of Its Base, the Difference of Its Base Angles and a Line Containing the Third Vertex	Acute Sets in Euclidean Spaces	23. Construct a Triangle Given Two Sides and the Inradius	22. Construct a Triangle Given the Hypotenuse and the Length of an Angle Bisector	Given a Segment, Construct Its Perpendicular Bisector; Given a Triangle, Construct Its Circumcircle

27b. Construct a Triangle Given Its Perimeter, an Angle and the Length of the Altitude to the Side Opposite the Angle	27a. Construct a Triangle Given a Side, the Length of the Altitude to It and the Opposite Angle	26c. Construct a Triangle Given the Length of Its Base, the Angle Opposite the Base and the Length of That Angle's Bisector	26b. Construct a Triangle Given the Length of Its Base, the Angle Opposite the Base and the Length of That Angle's Bisector	25. Construct a Triangle Given Its Base, the Difference of the Base Angles and the Length of One of Three Line Segments

24c. Construct a Triangle Given the Difference of Base Angles, Length of the Altitude from the Base and the Sum of the Lengths of the Other Two Sides	24b. Construct a Triangle Given the Length of the Altitude to the Base, the Difference of Base Angles and the Sum of the Lengths of the Other Sides	24a. Construct a Triangle Given the Length of the Altitude to the Base, the Difference of Base Angles and the Sum of the Lengths of the Other Sides	20. Construct a Triangle Given the Length of Its Base, the Difference of Its Base Angles and a Line Containing the Third Vertex	Dissection of a Spherical Triangle into Three Spherical Triangles around a Spherical Hexagon

« PREVIOUS |1...7|8|9|10|11|12|13...37| NEXT »

RELATED RESOURCES

Mathematica » The #1 tool for creating Demonstrations and anything technical.	Wolfram\|Alpha » Explore anything with the first computational knowledge engine.	MathWorld » The web's most extensive mathematics resource.	Course Assistant Apps » An app for every course— right in the palm of your hand.
Wolfram Blog » Read our views on math, science, and technology.	Computable Document Format » The format that makes Demonstrations (and any information) easy to share and interact with.	STEM Initiative » Programs & resources for educators, schools & students.	Computerbasedmath.org » Join the initiative for modernizing math education.

Powered by Wolfram Mathematica

© 2024 Wolfram Demonstrations Project & Contributors | Terms of Use | Privacy Policy | RSS

Give us your feedback

Note: To run this Demonstration you need Mathematica 7+ or the free Mathematica Player 7EX