Class 1: Angles Class 2: Parallel lines and angles
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Class 1: Angles Class 2: Parallel lines and angles

Author : min-jolicoeur | Published Date : 2025-05-12

Description: Class 1 Angles Class 2 Parallel lines and angles Class 3 Quadrilaterals and types of triangles Class 4 Congruent triangles Class 5 Theorems 1 4 Class 6 Theorems 5 6 Class 8 Theorem 8 Class 9 Theorem 9 Class 10 Theorem 10 Menu

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Transcript:Class 1: Angles Class 2: Parallel lines and angles:
Class 1: Angles Class 2: Parallel lines and angles Class 3: Quadrilaterals and types of triangles. Class 4: Congruent triangles. Class 5: Theorems 1- 4 Class 6: Theorems 5 & 6 Class 8: Theorem 8 Class 9: Theorem 9 Class 10: Theorem 10 Menu Select the class required then click mouse key to view class. Class 7: Theorem 7 and the three deductions.(Two classes is advised) Angles An angle is formed when two lines meet. The size of the angle measures the amount of space between the lines. In the diagram the lines ba and bc are called the ‘arms’ of the angle, and the point ‘b’ at which they meet is called the ‘vertex’ of the angle. An angle is denoted by the symbol .An angle can be named in one of the three ways: 1. Three letters Using three letters, with the centre at the vertex. The angle is now referred to as : abc or cba. 2. A number Putting a number at the vertex of the angle. The angle is now referred to as 1. 3. A capital letter Putting a capital letter at the vertex of the angle. The angle is now referred to as B. Right angle A quarter of a revolution is called a right angle. Therefore a right angle is 90. Straight angle A half a revolution or two right angles makes a straight angle. A straight angle is 180. Measuring angles Acute, Obtuse and reflex Angles Any angle that is less than 90 is called an acute angle. An angle that is greater than 90 but less than 180 is called an obtuse angle. An angle greater than 180 is called a reflex angle. Angles on a straight line Angles on a straight line add up to 180. A + B = 180 . Angles at a point Angles at a point add up to 360. A+ B + C + D + E = 360 Pairs of lines: Consider the lines L and K : Intersecting Parallel lines L is parallel to K Written: LK Parallel lines never meet and are usually indicated by arrows. Parallel lines always remain the same distance apart. Perpendicular L is perpendicular to K Written: L K Now work on practical examples in your maths book. Parallel lines and Angles 1.Vertically opposite angles When two straight lines cross, four angles are formed. The two angles

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