Simultaneous Linear Equations
Revision as of 01:08, 14 February 2014 by Ranjani (talk | contribs) (→Problem #5, Exercise 3.5.5, Page 213)
Philosophy of Mathematics |
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Teaching Outlines
Concept #1 - Where do I use simultaenous equations
Learning objectives
- There are two quantities/ parameters that are used together to describe something.
- This is of the forms ax+by = c
- You need two sets of equations to find the solutions.
- Extend this understanding for different sets of variables.
Notes for teachers
Activity No #
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- Materials/ Resources needed
- Prerequisites/Instructions, if any
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- Website interactives/ links/ / Geogebra Applets
- Process/ Developmental Questions
- Evaluation
- Question Corner
Activity No #
- Estimated Time
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- Prerequisites/Instructions, if any
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- Website interactives/ links/ / Geogebra Applets
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Concept #2 - Graphical Method of Simultaneous Equations
Learning objectives
- State a given problem in algebraic terms
- Identifying the variables
- Interpret a linear equation as a line
- Understand that the solution is a point on both the lines, they intersect
Notes for teachers
It is better to use the graphical method before the algebraic manipulation.
Activity No #
- Estimated Time
- Materials/ Resources needed
- Prerequisites/Instructions, if any
- Multimedia resources
- Website interactives/ links/ / Geogebra Applets
- Process/ Developmental Questions
- Evaluation
- Question Corner
Activity No #
- Estimated Time
- Materials/ Resources needed
- Prerequisites/Instructions, if any
- Multimedia resources
- Website interactives/ links/ / Geogebra Applets
- Process/ Developmental Questions
- Evaluation
- Question Corner
Hints for difficult problems
Applications of Simultaneous Linear Equations - Exercise 3.5.5
Problem #5, Exercise 3.5.5, Page 213
The measure of the sides (in cms) of a triangle are :
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