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SS1: MATHEMATICS - 3RD TERM
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Geometry (Triangles & Polygons) I2 Topics|1 Quiz
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Geometry (Triangles & Polygon) II2 Topics|1 Quiz
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Geometry (Triangles & Polygon) III3 Topics|1 Quiz
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Trigonometry I2 Topics
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Trigonometry II3 Topics|1 Quiz
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Trigonometry III3 Topics|1 Quiz
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Mensuration | Plane Shapes3 Topics|1 Quiz
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Mensuration | Arcs, Sectors and Segments of Circles4 Topics|1 Quiz
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Mensuration | Solid Shapes8 Topics|1 Quiz
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Statistics2 Topics|1 Quiz
Lesson 3,
Topic 1
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Parallelograms & Related Quadrilaterals
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Topic Content:
- General Properties of a Parallelogram
- Types of Parallelogram
- Rhomboid
- Rhombus
- Rectangle
- Kite
- Square
- Theorems Related to Angles of a Parallelogram
General Properties of a Parallelogram:
- The opposite sides are parallel
- The opposite sides are equal
- The opposite angles are equal
- The diagonals bisectBisect means dividing into two equal parts. It means to divide a geometric figure such as a line, an angle or any other shape into two congruent parts (or two parts... More one another
- The formula for finding the sum of the measure of the interior angles is (n – 2) × 180º
- There are 4 sides in a parallelogram; therefore, the sum of the interior angles of a parallelogram is:
- (4 – 2) × 180º
- = 360 º
Types of Parallelogram:
1. Rhomboid:
This is a quadrilateral which has both pairs of opposite sides parallel.

A rhomboid is often referred to as a parallelogram.

Properties of a Rhomboid:
- The opposite sides are parallel
- The opposite sides are equal |AD| = |BC|, |AB| = |DC|
- The opposite angles are equal ∠A = ∠C, ∠D = ∠B
- y2 = y1 , x2 = x1 (alternate angles)
- ΔACB ≅ ΔACD (congruent triangles)
- The diagonals bisect one another
- Consecutive angles are supplementarySupplementary angles are two angles whose sum is 180 degrees. More (meaning they add up to 180º)
2. Rhombus:

Properties of a
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Detail explanation with enough examples