# High School Math : The Unit Circle and Radians

## Example Questions

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### Example Question #1 : The Unit Circle And Radians

What is ?      Explanation:

If you examine the unit circle, you'll see that the the . If you were to graph a sine function, you would also see that it crosses through the point .

### Example Question #2 : The Unit Circle And Radians

What is ?      Explanation:

If you look at the unit circle, you'll see that . You can also think of this as the cosine of , which is also .

### Example Question #3 : The Unit Circle And Radians

What is ?      Explanation:

If you look at the unit circle, you'll see that . You can also think of this as the sine of , which is also .

### Example Question #4 : The Unit Circle And Radians

What is ?      Explanation:

Using the unit circle, . You can also think of this as the cosine of , which would also be .

### Example Question #5 : The Unit Circle And Radians

What is ?      Explanation:

Using the unit circle, you can see that . If you were to graph a cosine function, you would also see that it crosses through the point .

### Example Question #6 : The Unit Circle And Radians

What is ?      Explanation:

Using the unit circle, . You can also think of this as the sine of , which would also be .

### Example Question #7 : The Unit Circle And Radians

What is ?      Explanation:

Using the unit circle, you can see that the . Since the angle is in Qudrant II, sine is positive and cosine is negative.

### Example Question #8 : The Unit Circle And Radians

What is ?      Explanation:

Using the unit circle, . You can also think of this as the sine of , which would also be .

### Example Question #9 : The Unit Circle And Radians

What is ?      Explanation:

If you examine the unit circle, you'll see that that ### Example Question #10 : The Unit Circle And Radians

What is ?      If you examine the unit circle, you'll see that the value of . You can also get this by examining a cosine graph and you'll see it crosses the point . 