MathPlotAI Logo MathPlotAI
Draw BYOK Manual Works Cases Collections Documentation
Draw Manual Works Cases Collections Documentation
tbrzezinski
tbrzezinski

More from this author

  • Quiz: Identify Opposite, Adjacent & Hypotenuse in a Right TriangleTim Brzezinski
  • Opposite, Adjacent, and Hypotenuse in a Right TriangleTim Brzezinski
  • Basic Percent Exercises: Random Sampling and Confidence Interval VisualizationTim Brzezinski
  • Basic Percent Exercises: Random Fractions and Piecewise ModelsTim Brzezinski
  • Multi-Step Transformations for Proving Triangle CongruenceTim Brzezinski

Related Cases

  • Algebraic Determination of the Fermat-Torricelli PointJesus Perez
  • Dynamic Conversion Between Degrees and Radians on the Unit CircleSimona Riva
  • Interactive Unit Circle for Exact Trig ValuesSimona Riva
  • Interactive Construction of 30°-60°-90° and 45°-45°-90° Right TrianglesSimona Riva
  • Parts of a Circle: Radius, Diameter, Chord, Arc and SectorSimona Riva
Home › Community Cases › Construct 45°, 105°, and 165° Angles

Construct 45°, 105°, and 165° Angles

Construct 45°, 105°, and 165° Angles
Loading the math board and drawing, please wait…
2016-08-04 12:16
AngleTrigonometryGeometric Construction
This example demonstrates how to construct 45°, 105°, and 165° angles using GeoGebra. Students can learn about angle classification and basic geometric construction techniques. This example uses points, line segments, and angle measurement tools, suitable for middle and high school students.
WeChat Official Account QR Code

Scan to follow our WeChat Official Account for chat, interaction, and feedback!

About MathPlotAI Release Notes Help Center Feedback
AI Drawing Gallery Log in Sign up
Community Cases Collections Command Manual
© 2026 MathPlotAI. All rights reserved. ICP Filing No. 2021007720-4 Beijing Beijing Public Security Filing No. 11010802050547

MathPlotAI is an independent mathematical-plotting platform. It is NOT affiliated, endorsed or sponsored by GeoGebra GmbH or any third-party organization. GeoGebra® is a registered trademark of GeoGebra GmbH. This platform supports reading .ggb files for technical interoperability only.