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Memorizing the unit circle is actually much easier than you'd think, thanks to a couple little tricks: trick 1: because of the following 4 equations, we only need to memorize the unit circle values for sine and cosine.
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The reference bi associated with T is the shortest distance along the unit circle betwixt the terminal compass point determined by deoxythymidine monophosphate and the x-axis.
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The plot below shows that to find the reference number t' it's helpful to know the quarter-circle in which the terminal point observed by t.
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What can you do with a unit circle?
The unit circle makes it possible to easily calculate the sine, cosine, or tangent of angles that fall between 0° and 360°. From the above diagram (Figure 1), you can note that drawing a radius at any angle will create a right triangle.
How to calculate the y-coordinate of a unit circle?
Note that in most of the cases, you will not be allowed to use a calculator. To solve the problem, there is no need to get overwhelmed. Simply go back to the unit circle. You will find that the y-coordinate value is ½ at 30°. Because y-coordinate equals sine, we can easily calculate the answer as follows: Sin 30° =1/2.
When to use unit circle for trig problems?
To effectively apply the unit circle for solving trig problems, it is important to take a closer look at the unit circle chart. If you can understand how the chart operates before starting the calculus class, you will find the subject relatively simple.
Which is the correct value for a unit circle?
To solve the problem, there is no need to get overwhelmed. Simply go back to the unit circle. You will find that the y-coordinate value is ½ at 30°. Because y-coordinate equals sine, we can easily calculate the answer as follows: Sin 30° =1/2. Using the unit circle, get the cosine (x-coordinate) for the problem.
Last Update: Oct 2021
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