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JSS2: BASIC TECHNOLOGY - 2ND TERM
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Geometric Construction | Week 15 Topics|1 Quiz
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Construction of Angles & Circles | Week 26 Topics|1 Quiz
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Construction of Triangles | Week 35 Topics|1 Quiz
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Quadrilaterals | Week 42 Topics|1 Quiz
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Construction of Quadrilaterals | Week 53 Topics|1 Quiz
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Polygons | Week 63 Topics|1 Quiz
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Plane Figures | Week 73 Topics|1 Quiz
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Enlargement And Reduction of Plane Figures | Week 82 Topics
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WoodWork Machines | Week 92 Topics|1 Quiz
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Care & Maintenance of WoodWork Machines | Week 101 Topic|1 Quiz
Lesson 5,
Topic 1
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Construction of Square
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Topic Content:
- Construction of Square
- Given the Length of Sides
- Given the Length of Its Diagonal
Construction of Square Given the Length of Sides:
Steps:
- Draw a line segment AB of a given length.

- Extend line AB to the right.

- Set the compasses on B and any convenient width. Draw an arc on each side of B, creating the two points E and F.

- With the compasses on F and any convenient width, draw an arc above point B.

- Without changing the compasses’ width, place the compasses on E and draw an arc above B, crossing the previous arc, and creating point G

- Draw a Line from B through G

- Set the compass to A and set its width to AB. This width will be held unchanged as we create the square’s other three sides.

- Draw an arc above point A (from point A) with the width AB as mentioned above.

- Without changing the width, move the compasses to point B. Draw an arc across BG creating point C – a vertex of the square.

- Without changing the width, move the compasses to C. Draw an arc to the left of C across the exiting arc, creating point D – a vertex of the square.

- Join CD and DA to complete the required square.

- ABCD is a square where each side has a length AB.
Construction of Square Given the Length of Its Diagonal:
Steps to Construct a square when a diagonal is given;
- Construct a line AC as a given diagonal of the square with a given length. e.g 10cm

- Bisect the line AC.

- Construct a circle centred at M and has a radius MC.
1. First measure the distance MC, which is half of AC e.g 5cm

2. Construct a circle centred at M with the radius from step 1 above. (Use a compass)

- Name the intersection points between the circle and the perpendicular line at M as B and D.

- Join up the four points A, B, C and D to get the required square.
