### All High School Math Resources

## Example Questions

### Example Question #1 : Finding Angles

**Possible Answers:**

**Correct answer:**

The angles containing the variable all reside along one line, therefore, their sum must be .

Because and are opposite angles, they must be equal.

### Example Question #1741 : High School Math

Are and complementary angles?

**Possible Answers:**

Not enough information

Maybe

Yes

No

**Correct answer:**

Yes

Complementary angles add up to . Therefore, these angles are complementary.

### Example Question #11 : Trigonometry

What angle is complementary to ?

**Possible Answers:**

**Correct answer:**

Two complementary angles add up to .

Therefore, .

### Example Question #3 : Angles

Which of the following angles is supplementary to ?

**Possible Answers:**

**Correct answer:**

When two angles are supplementary, they add up to .

For this problem, we can set up an equation and solve for the supplementary angle:

### Example Question #4 : Angles

What angle is supplementary to ?

**Possible Answers:**

**Correct answer:**

Supplementary angles add up to . That means:

### Example Question #51 : Pre Calculus

**Possible Answers:**

**Correct answer:**

The angles are supplementary, therefore, the sum of the angles must equal .

### Example Question #2 : Linear Functions

Are and supplementary angles?

**Possible Answers:**

Not enough information

No

Yes

**Correct answer:**

Yes

Since supplementary angles must add up to , the given angles are indeed supplementary.

### Example Question #5 : Angles

Which of the following angles is complementary to ?

**Possible Answers:**

**Correct answer:**

Two complementary angles add up to .

### Example Question #6 : Angles

What angle is supplementary to ?

**Possible Answers:**

**Correct answer:**

When two angles are supplementary, they add up to .

Solve for :

### Example Question #7 : Angles

Which of the following angles is coterminal with ?

**Possible Answers:**

**Correct answer:**

For an angle to be coterminal with , that angle must be of the form for some integer - or, equivalently, the difference of the angle measures multiplied by must be an integer. We apply this test to all five choices.

:

:

:

:

:

is the correct choice, since only that choice passes our test.

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