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  • Calculating the Winter Solstice Sun Angle (38°N)
    Here's how to calculate the angle between the noon sun on the winter solstice and the southern horizon for an observer at 38° N latitude:

    Understanding the Concepts

    * Winter Solstice: This is the day with the shortest period of daylight in the Northern Hemisphere. The sun's declination (angular distance from the celestial equator) is at its most negative value (-23.45°).

    * Latitude: A location's latitude determines its distance from the equator.

    * Solar Altitude: The angle between the sun and the horizon.

    Calculations

    1. Solar Declination: On the winter solstice, the sun's declination is -23.45°.

    2. Latitude: The observer is at 38° N latitude.

    3. Solar Altitude at Noon: The solar altitude at noon can be calculated using the following formula:

    Solar Altitude = 90° - Latitude + Declination

    Solar Altitude = 90° - 38° + (-23.45°)

    Solar Altitude = 28.55°

    4. Angle from Southern Horizon: Since the sun is south of the observer on the winter solstice, the angle between the noon sun and the southern horizon is simply the solar altitude:

    Angle = 28.55°

    Therefore, the angle between the noon sun on the winter solstice and the southern horizon for an observer at 38° N latitude is approximately 28.55°.

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