If a place is located at 45°N latitude, what is the maximum angle of elevation o

If a place is located at 45°N latitude, what is the maximum angle of elevation of the sun at noon during the summer solstice?

If a place is located at 45°N latitude, what is the maximum angle of elevation of the sun at noon during the summer solstice?

Step 1: Understand that latitude measures how far north or south a place is from the equator.
Step 2: Know that the Tropic of Cancer is located at 23.5°N latitude, where the sun is directly overhead at noon during the summer solstice.
Step 3: Identify the location in question, which is at 45°N latitude.
Step 4: Calculate the difference in latitude between 45°N and 23.5°N: 45° - 23.5° = 21.5°.
Step 5: The maximum angle of elevation of the sun at noon is found by subtracting this difference from 90°: 90° - 21.5° = 68.5°.
Step 6: Therefore, the maximum angle of elevation of the sun at noon during the summer solstice at 45°N is 68.5°.

Latitude and Solar Elevation – Understanding how latitude affects the angle of the sun's elevation at different times of the year.
Summer Solstice – Knowledge of the position of the sun during the summer solstice and its implications for solar angles.
Angle Calculation – Ability to calculate the angle of elevation based on latitude and the sun's position.