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Relate Longitude to Ideal Solar Time - Practice 1

In an ideal mean-solar-time model, 360 degrees corresponds to 24 hours, or 15 degrees per hour.

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In an ideal mean-solar-time model, 360 degrees corresponds to 24 hours, or 15 degrees per hour. Eastward locations are ahead. Actual legal time zones and daylight-saving rules are not defined by this simple calculation.

Worked example

A point 30 degrees east is 2 model hours ahead because 30 / 15 = 2.

A circle divided into 24 equal angular intervals illustrates 360 degrees in 24 hours, or 15 degrees per hour. Thirty degrees east means two hours ahead in this ideal solar-time model, not a legal time-zone rule.
A circle divided into 24 equal angular intervals illustrates 360 degrees in 24 hours, or 15 degrees per hour. Thirty degrees east means two hours ahead in this ideal solar-time model, not a legal time-zone rule.
Question 1 Ideal model 1: B lies 15 degrees east of A. By how many model solar hours is B ahead?
Question 2 Ideal model 2: B lies 30 degrees east of A. By how many model solar hours is B ahead?
Question 3 Ideal model 3: B lies 45 degrees east of A. By how many model solar hours is B ahead?
Question 4 Ideal model 4: B lies 60 degrees east of A. By how many model solar hours is B ahead?
Question 5 Ideal model 5: B lies 75 degrees east of A. By how many model solar hours is B ahead?