Exploring Geometry
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Exploring Geometry
Exploring Geometry, Second Edition promotes student engagement with the beautiful ideas of geometry. Every major concept is introduced in its historical context and connects the idea with real-life. A system of experimentation followed by rigorous explanation and proof is central. Exploratory projects play an integral role in this text. Students develop a better sense of how to prove a result and visualize connections between statements, making these connections real. They develop the intuition needed to conjecture a theorem and devise a proof of what they have observed. Features: Second edition of a successful textbook for the first undergraduate course Every major concept is introduced in its historical context and connects the idea with real life Focuses on experimentation Projects help enhance student learning All major software programs can be used; free software from author
Exploring Shapes and Spatial Relationships: A Comprehensive Guide to Geometry and Spatial Reasoning
“Exploring Shapes and Spatial Relationships” provides an exciting and comprehensive guide to geometry and spatial reasoning. Readers will explore basic geometric shapes, angles, symmetry, and volume, as well as develop critical thinking skills in understanding spatial relationships. With clear definitions and visual representations, the book helps students develop a deeper understanding of geometry, which is essential for higher-level math and everyday applications like design, architecture, and navigation. Perfect for students, teachers, and anyone interested in strengthening their spatial reasoning abilities.
Exploring Geometry
Exploring Geometry, Second Edition promotes student engagement with the beautiful ideas of geometry. Every major concept is introduced in its historical context and connects the idea with real-life. A system of experimentation followed by rigorous explanation and proof is central. Exploratory projects play an integral role in this text. Students develop a better sense of how to prove a result and visualize connections between statements, making these connections real. They develop the intuition needed to conjecture a theorem and devise a proof of what they have observed. Features: Second edition of a successful textbook for the first undergraduate course Every major concept is introduced in its historical context and connects the idea with real life Focuses on experimentation Projects help enhance student learning All major software programs can be used; free software from author