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  1. Trigonometric ratios of allied, compound, multiple and sub-multiple angles, Fac- torization and defactorization formula, Inverse Trigonometric ratios, Properties of Triangle.

  2. Trigonometric ratios provide relationships between the sides and angles of a right angle triangle. The three most commonly used ratios are: sine

  3. TRIGONOMETRIC RATIOS: Ratios of the lengths of the sides of a right triangle (related to the acute angles). The three most common ratios are SINE, COSINE, & TANGENT. EXAMPLE 1 : Find sin A, cos A tan A, sin B, cos B, and tan B. Express each ratio as a fraction. Content Objective: I will be able to represent each of the trigonometric ratios as a

  4. The sine, cosine and tangent ratios Trigonometry is the study of lengths and angles in triangles. This section looks at trigonometry in right-angled triangles. In a right-angled triangle the side opposite the right angle is the hypotenuse, which is the longest side. † AC is the hypotenuse † AB is adjacent to angle A (•) † BC is opposite •

  5. 1. Introduction. In this unit we are going to be having a look at trigonometrical ratios in a right-angled triangle. We will usually refer to these as ‘trig ratios’ for short. 2. Introducing the tangent ratio. Study the diagram in Figure 1. On the horizontal line we have marked the points O, A1, A2 and A3, and each of these points is 10 cm apart.

  6. You have probably met the trigonometric ratios cosine, sine, and tangent in a right angled triangle, and have used them to calculate the sides and angles of those triangles. In this booklet we review the definition of these trigonometric ratios and extend the concept of cosine, sine and tangent. We define the cosine, sine and tangent as functions

  7. TRIGONOMETRY SUMMARY NOTES AND WORKED EXAMPLES 1. Don’t forget! The sum of the angles in any triangle add up to 180 . Pythago-ras’ theorem says that if we label the lengths of the sides of a right angled triangle like a b c then c 2= a +b2: Also, remember the triangle rule for rearranging formulas. When we have an equation of the form A = B ...

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