Difference between revisions of "Connection between algebra and geometry through graphs of lines and curves"
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| Line 41: | Line 41: | ||
===Notes for teachers=== | ===Notes for teachers=== | ||
| − | '' | + | ''*A plane is a flat surface which can be extended in any directions. |
| + | *coordinate geometry gives us a way to describe a point on the plane exactly by two numbers.'' | ||
===Activities=== | ===Activities=== | ||
Revision as of 06:34, 14 August 2015
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| Philosophy of Mathematics |
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Connection between algebra and geometry through graphs of lines and curves
Learning objectives
- connection between algebra and geometry through graphs of lines and curves.
- Enabling geometric problems to be solved algebraically
- Geometrically visualising algebra
- introducing to the Cartesian coordinate plane
- plotting points on the plane
- reading coordinates for a point from a graph
Notes for teachers
*A plane is a flat surface which can be extended in any directions.
- coordinate geometry gives us a way to describe a point on the plane exactly by two numbers.
Activities
- Activity No #1 Concept Name - Activity No.
- Activity No #2 Concept Name - Activity No.
Concept #
Learning objectives
Notes for teachers
These are short notes that the teacher wants to share about the concept, any locally relevant information, specific instructions on what kind of methodology used and common misconceptions/mistakes.
Activities
- Activity No #1 Concept Name - Activity No.
- Activity No #2 Concept Name - Activity No.