Solution 4.3:1a
From Förberedande kurs i matematik 1
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| - | {{ | + | If we draw the angle |
| - | < | + | <math>{\pi }/{5}\;</math> |
| + | on a unit circle, then it will have an | ||
| + | <math>x</math> | ||
| + | -coordinate that is equal to | ||
| + | <math>{\cos \pi }/{5}\;</math> | ||
| + | . | ||
| - | < | + | FIGURE 1 FIGURE 2 |
| - | {{ | + | the line |
| + | <math>x={\cos \pi }/{5}\;</math | ||
| + | the line | ||
| + | <math>x={\cos \pi }/{5}\;</math> | ||
| + | |||
| + | |||
| + | In the figures, we see also that the only other angle between | ||
| + | <math>0</math> | ||
| + | and | ||
| + | <math>2\pi </math> | ||
| + | which has the same cosine value, i.e. same | ||
| + | <math>x</math> | ||
| + | -coordinate, is the angle | ||
| + | <math>v=-\frac{\pi }{5}+2\pi =\frac{9\pi }{5}</math> | ||
| + | on the opposite side of the | ||
| + | <math>x</math> | ||
| + | -axis. | ||
Revision as of 11:44, 12 September 2008
If we draw the angle

5
5
FIGURE 1 FIGURE 2
the line

5x=cos
5
In the figures, we see also that the only other angle between

5+2
=59
