Here is the small angle formula: (angular diameter in arcseconds times the distance of the object) divided by (206,265) equals the diameter of the object.

That difference of 2.42 arcminutes, by the way, is equivalent to what our dime would look like at 25.5 meters; or to put it another way, if the Moon looks like a dime at 2 meters, a difference of 2.42 arcminutes is less than the thickness of a dime from that same distance. So add that on to what the Moon normally looks like, and you begin to appreciate what a wondrous celestial event awaits us on March 19.
You will love the Supermoon on Saturday if you are impressed by the size of a dime from 1.85 meters away, but for most of us, we won't even notice the change...no pun intended.
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