Sine Cosine Tangent | SOHCAHTOA | MathHelp.com - By MathHelp.com
Transcript
00:0-1 | the title of this unit trigonometry is greek for triangle | |
00:05 | measurement . three of the most basic ideas in trigonometry | |
00:11 | are the sign co sine and tangent ratios . The | |
00:17 | sine cosine and tangent ratios can be defined as follows | |
00:23 | . In right triangle abc the sign of angle A | |
00:28 | . Is equal to the ratio of the length of | |
00:31 | the side , opposite angle A . To the length | |
00:34 | of the hypotenuse . So in right triangle abc the | |
00:39 | sign of angle A equals Y over Z . Notice | |
00:46 | that the abbreviation we use for sign is S . | |
00:49 | I . N . Next the co sign of angle | |
00:54 | A is equal to the ratio of the length of | |
00:57 | the side adjacent to angle A . To the length | |
01:01 | of the hypotenuse . So in right triangle abc the | |
01:06 | co sign of angle A equals X over Z . | |
01:12 | Notice that the abbreviation we use for co sign is | |
01:16 | C . E . O . S . And finally | |
01:20 | the tangent of the angle A . Is equal to | |
01:23 | the ratio of the length of the side opposite angle | |
01:27 | A . To the length of the side adjacent to | |
01:30 | angle A . So in right triangle abc , the | |
01:35 | tangent of angle A equals Y over X . Notice | |
01:41 | that the abbreviation we use for tangent is T A | |
01:45 | . N . An easy way to remember the sign | |
01:49 | co sine and tangent ratios is to use the word | |
01:54 | socotra . Sign is opposite over hypotenuse . Co sign | |
02:01 | is adjacent over hypotenuse , and tangent is opposite over | |
02:06 | adjacent . |
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