May I please get some help on this. Please show work and explain. Thank you very much. **Question:**The angle θ = 48° intersects the Unit Circle at the point (0.669, 0.743). Using what you know about θ = 48°, determine the coordinates of the angle 228°. Explain how you got your answer.**Hint:** Where would 228° be on the unit circle and how does it relate to 48°?**Answer Explanation:**1. **Identify the Reference Angle:** - The angle 228° can be broken down to find its reference angle by subtracting it from 180°: $ \text{Reference Angle} = 228° - 180° = 48° $.2. **Locate the Quadrant:** - An angle of 228° lies in the third quadrant of the Unit Circle.3. **Understand Coordinate Signs in Quadrants:** - In the third quadrant, both sine and cosine are negative.4. **Apply Reference Angle Coordinates:** - Given that the coordinates for the reference angle of 48° are (0.669, 0.743), the coordinates of 228° will have the same absolute values but both will be negative due to the third quadrant's sign convention.5. **Determine the Coordinates:** - Therefore, the coordinates for 228° are: (-0.669, -0.743).**Graph Description:**The graph shown is the unit circle with angles marked at the four quadrants: 0°/360° (right), 90° (top), 180° (left), and 270° (bottom). There is a line at an angle of 48° from the positive x-axis, intersecting the unit circle, with the point noted as (0.669, 0.743).

Name: May I please get some help on this. Please show work and explain. Than
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Description: May I please get some help on this. Please show work and explain. Thank you very much. **Question:**The angle θ = 48° intersects the Unit Circle at the point (0.669, 0.743). Using what you know about θ = 48°, determine the coordinates of the angle 22

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4. The angle 0 = 48° intersects the Unit Circle at the point (0.669, 0.743). Using what you know about 0 = 48°, determine the coordinates of the angle 228°. Explain how you got your answer. 90 48° (0.669, 0.743) 180 0° 360° 270 "hint" where would 228° be on the unit circle and how does it relate to 48°7

4. The angle 0 = 48° intersects the Unit Circle at the point (0.669, 0.743). Using what you know about 0 = 48°, determine the coordinates of the angle 228°. Explain how you got your answer. 90 48° (0.669, 0.743) 180 0° 360° 270 "hint" where would 228° be on the unit circle and how does it relate to 48°7

Trigonometry (MindTap Course List)

8th Edition

ISBN:9781305652224

Author:Charles P. McKeague, Mark D. Turner

Publisher:Charles P. McKeague, Mark D. Turner

Chapter2: Right Triangle Trigonometry

Section2.4: Applications

Problem 48PS: Albert lives in New Orleans. At noon on a summer day, the angle of elevation of the sun is 84. The...

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May I please get some help on this. Please show work and explain. Thank you very much.

**Question:**

The angle θ = 48° intersects the Unit Circle at the point (0.669, 0.743). Using what you know about θ = 48°, determine the coordinates of the angle 228°. Explain how you got your answer.

**Hint:** Where would 228° be on the unit circle and how does it relate to 48°?

**Answer Explanation:**

1. **Identify the Reference Angle:**
- The angle 228° can be broken down to find its reference angle by subtracting it from 180°:
$ \text{Reference Angle} = 228° - 180° = 48° $.

2. **Locate the Quadrant:**
- An angle of 228° lies in the third quadrant of the Unit Circle.

3. **Understand Coordinate Signs in Quadrants:**
- In the third quadrant, both sine and cosine are negative.

4. **Apply Reference Angle Coordinates:**
- Given that the coordinates for the reference angle of 48° are (0.669, 0.743), the coordinates of 228° will have the same absolute values but both will be negative due to the third quadrant's sign convention.

5. **Determine the Coordinates:**
- Therefore, the coordinates for 228° are: (-0.669, -0.743).

**Graph Description:**

The graph shown is the unit circle with angles marked at the four quadrants: 0°/360° (right), 90° (top), 180° (left), and 270° (bottom). There is a line at an angle of 48° from the positive x-axis, intersecting the unit circle, with the point noted as (0.669, 0.743).

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