the uses of trigonometry


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Heights and Distances
One of the main use of trigonometry is to find the distances between points, or the heights of objects, without actually measuring these distances or these heigh..
Heights and Distances
One of the main use of trigonometry is to find the distances between points, or the heights of objects, without actually measuring these distances or these height..
Trigonometry
(i) Sin q means a particular ratio. It is not sin multiplied by q . (ii) For trigonometrical ratios, short form T-ratios will be used. (iii) In right angled triangles T-ratios are obtained only for acute angles. (iv) T-ratios depend on only the magnitude of the ..
Trigonometry
With trigonometry we can find the height of a building or the width of a river without actually climbing or crossing. Certain basic definitions are necessary to further develop this subject. The ratios of two sides of a triangle are taken. There are six possible combinations. Each ratio i..
Step 1:
Use (i) to find log (sin C..
Measurement of Angles
Measurement of Angles - To measure an angle we shall use two kinds of units, the degree unit and the radian un..
Natural Sine Tables
A special type of sine bar is sine centre which is used for conical objects having male and female parts.it cannot measure the angle more than 45 degree. Sine table is used to measure angles of large workpieces. As the angle has increased, sine ratio has increa..
Introduction
When calculating sides or angles of right angled triangles, it is easiest to use the appropriate trigonometric relation. Finding the value of trigonometric ratios from the tables is learnt easily. Nowadays of course calculators are able to give accurate values for any degree o..
Summary
Trigonometric tables are used (1). to find the value of a t-ratio when the angle is given. (2). to find the angle when the value of the t-ratio is given As an angle increases, the sine ratio increases, the cosine ratio decreases and the tangent ratio increases...
Step 3:
If log (sin C) comes out as negative or zero, find the corresponding acute angle C. Then, find A = 180 o - (B + C) and finally get 'a' by using the law of sines (this completes the solution of ..
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