Here's the question you clicked on:
Anuska
Sunset is defined as the instant that the top of the sun disappears below the horizon. How long is it from the time when the bottom of the sun hits the horizon until the instant of sunset assuming that you are standing on the equator on march 21. Call this time t(instant) & find it in seconds?
what's so special about the 21st of march?
nothing it's just an assumption i guess!
well in that case, you just need two pieces of data: 1. the period of the earth on that day (this would be 24 hours unless you're looking for high precision) 2. the angle the sun subtends on the eye of the observer:|dw:1358525983246:dw| I would approximate this to 0.5 degrees. If the sun takes 24 hours/86400 seconds to complete 360 degrees, how much time should it take to traverse though 0.5 degrees? \[\frac{0.5 \times 86400}{360}\]