PG.5B, SEC 2, extir ang in reg poly (40)

Question 1 of 33

1. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 2 of 33

2. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 35$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 3 of 33

3. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 20$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 4 of 33

4. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 36$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 5 of 33

5. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 42$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 6 of 33

6. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 37$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 7 of 33

7. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 21$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 8 of 33

8. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 38$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 9 of 33

9. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 22$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 10 of 33

10. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 39$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 11 of 33

11. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 23$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 12 of 33

12. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 40$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 13 of 33

13. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 24$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 14 of 33

14. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 41$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 15 of 33

15. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 16 of 33

16. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 25$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 17 of 33

17. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 33$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 18 of 33

18. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 19 of 33

19. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 26$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 20 of 33

20. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 21 of 33

21. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 27$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 22 of 33

22. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 23 of 33

23. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 28$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 24 of 33

24. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 25 of 33

25. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 29$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 26 of 33

26. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 27 of 33

27. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 30$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 28 of 33

28. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 29 of 33

29. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 31$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 30 of 33

30. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 31 of 33

31. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 32$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```
Question 32 of 33

32. Question
Topic: Exterior angles of Regular Polygons.
- a = °
  
  ⌨️ Round your answer to 1 decimal place where needed.
Correct

Incorrect
Hint

💡 Exterior angles in regular polygons: use the full turn idea, because all exterior angles add up to 360°.

Count the number of sides on the polygon in the diagram.

Divide 360 by the number of sides to get one exterior angle.

If the question gives an interior angle instead, use the straight line fact that interior plus exterior is 180°.
```
count the number of sides
use exterior angle = 360 ÷ number of sides (regular polygon)
calculate the exterior angle value
if you have an interior angle, do 180 − interior to get exterior
check it is less than 180° for a convex shape
```
Question 33 of 33

33. Question
Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has $n = 34$ equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.
- Exterior Angle = °
  
  ⌨️ Round your answer to 2 decimal places where appropriate.
Correct

Incorrect
Hint

💡 Regular polygon exterior angles: one exterior angle is the same at every corner, so you can share the full turn equally.

Find the number of sides of the regular polygon.

Use the fact that all exterior angles together make 360°.

Divide 360° by the number of sides, then round if the question asks for decimals.
```
count the number of sides
use total exterior angles = 360°
do 360 ÷ number of sides
round at the end if needed
write the answer in degrees
```

PG.5B, SEC 2, extir ang in reg poly (40)

PG.5B, SEC 2, extir ang in reg poly (40)

Quiz Summary

Information

Results

Results

Categories

1. Question

Topic: Exterior angles of Regular Polygons.

a = °

⌨️ Round your answer to 1 decimal place where needed.

Hint

2. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=35 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

3. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=20 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

4. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=36 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

5. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=42 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

6. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=37 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

7. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=21 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

8. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=38 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

9. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=22 equal sides.

Calculate the size of one exterior angle of the polygon.

Give your answer in degrees.

Exterior Angle = °

⌨️ Round your answer to 2 decimal places where appropriate.

Hint

10. Question

Topic: Exterior Angles of Regular Polygons.

📐 A regular polygon has n=39 equal sides.

Calculate the size of one exterior angle of the polygon.

`a = °`

📐 A regular polygon has $n = 35$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 20$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 36$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 42$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 37$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 21$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 38$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 22$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 39$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 23$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 40$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 24$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 41$ equal sides.

`Exterior Angle = °`

`a = °`

📐 A regular polygon has $n = 25$ equal sides.

`Exterior Angle = °`

📐 A regular polygon has $n = 33$ equal sides.

`Exterior Angle = °`

`a = °`

📐 A regular polygon has $n = 26$ equal sides.

`Exterior Angle = °`