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Trigonometrical Ratios of Standard Angles

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Trigonometrical Ratios of Standard Angles Search Trigonometrical Ratio of 0° and 90° Trigonometrical Ratio of 30° and 60° Trigonometrical Ratio of 30° Trigonometrical Ratio of 60° Trigonometrical Ratio of 45° Trigonometrical Table For Standard Angle Trigonometrical Ratio of Complementary Angle Trigonometrical Ratio of 0° and 90° Trigonometrical Ratio of 30° and 60° Trigonometrical Ratio of 30° Trigonometrical Ratio of 60° Trigonometrical Ratio of 45° Trigonometrical Table For Standard Angle Trigonometrical Ratio of Complementary Angles We shall study trigonometrical ratios of some standard angles for other angles, and we can also use trigonometrical table. Trigonometrical Ratio of 0° and 90° : Let consider an acute angle ∠ABC = 𝜭 and let P be any point on its terminal side BC. Draw perpendicular PQ from P on BA. In  ⃤  BPQ, we have  In    ⃤   AMP, If 𝜃 becomes smaller and smaller line segment PQ also becames sma...

Trigonometric Ratios

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Trigonometric Ratios Trigonometrical Ratio Introduction Concept of Perpendicualr, Base, Hypotenuse Notation of Angles Relations Between Trigonometrical Ratio Trigonometrical Ratio Table Introduction:  "Trigonometry"  is an important branch of mathematics. The word ' Trigonometry' made by two Greek words; trigonon and metron. The word trigonon means a triangle, the word metron means measure. So that we known that Trigonometry is the way were we introduced with the science of measuring an triangles. In 3rd century BC. Concept of Perpendicular (height), Base, and Hypotenuse in a Right Angle Triangle: For any acute angle in a right-angled triangle; Perpendicular is the side opposite to the acute angle; the side adjacent to it is called Base ; Hypotenuse is the side opposite to its right angle. Example: Angle : Let's Consider a BA ray. If this ray rotates through its origin B and takes the position BC, then we say that the angle...