Difference between revisions of "Quadratic Equations application activity1"
Line 34: | Line 34: | ||
==Developmental Questions (What discussion questions)== | ==Developmental Questions (What discussion questions)== | ||
+ | |||
+ | #Pupils should be encouraged to use their own informal methods before being | ||
+ | introduced to formal solution procedures. | ||
+ | # revisit the concept (meaning) of the solution of an equation. The number | ||
+ | of solutions of an equation (no solution; 1 solution, 2 solutions or many solutions) | ||
+ | will be dripped. | ||
+ | #Out of this they will extract the notion of a quadratic equation, so as to distinguish it | ||
+ | #finally, we will reflect on the solution procedures. | ||
+ | |||
==Evaluation (Questions for assessment of the child)== | ==Evaluation (Questions for assessment of the child)== | ||
==Question Corner== | ==Question Corner== |
Revision as of 12:29, 11 July 2014
Activity -Situation that leads to Quadratic Equations
==Estimated Time==15 Minutes
==Materials/ Resources needed==White papers
Prerequisites/Instructions, if any
- pupils know how to factorise trinomials and complete the square
- pupils are familiar with the meaning of "square" and the concept of "perfect
square".
Multimedia resources
Website interactives/ links/ simulations/ Geogebra Applets
Process (How to do the activity)
A gardener wants his garden to have an interesting geometrical appearance. He decides on the following rules for building the flowerbeds They must all be rectangular. The perimeter and the area must be the same. 1. How many different flowerbeds can the gardener make if one of the sides is 3 units less than the other side as shown in the diagram below:
2. How many different flowerbeds can the gardener make if both sides are the same length, as shown in the diagram below:
Developmental Questions (What discussion questions)
- Pupils should be encouraged to use their own informal methods before being
introduced to formal solution procedures.
- revisit the concept (meaning) of the solution of an equation. The number
of solutions of an equation (no solution; 1 solution, 2 solutions or many solutions) will be dripped.
- Out of this they will extract the notion of a quadratic equation, so as to distinguish it
- finally, we will reflect on the solution procedures.
Evaluation (Questions for assessment of the child)
Question Corner
Activity Keywords
To link back to the concept page Topic Page Link