What's the distance from earth to heaven in miles?
463227
It's the same distance (in miles) between YOU and HELL.\nIn that case, it is really the physical distance (in miles) from where your AS$ is... to the nearest McDONALD's.
27943
earth is one place and heaven another.
480922
approximately 5.5 miles...\n\n29017 / 5280 = 5.496
454473
Depends on how fast your going.  It's 794 million miles away!  So divide that by how fast you want to go and you'll know.
722617
At the Equator it is 7,926 miles to the Earth's core. To find the distance to the core from other locations on earth you find the circumference at the location and divide that distance by 3.14
71063
The distance between the earth and the sun is not constant.  The earth's\norbit around the sun is nearly circular, but not perfectly so. \nOn average, the distance between the earth and the sun is 93 million miles.\nThis is not anywhere near a light-year.  It is more like 8.3 light-minutes.
410002
2271 miles\n\nOr\n\n3655 km
877528
There is no clear boundary between the Earth's atmosphere and space as the density of the atmosphere gradually decreases as the altitude increases. Nevertheless, the Federation Aeronautique Internationale has established the Kármán line at an altitude of 100 kilometers (62.137 miles) as a working definition for the boundary between atmosphere and space.
853534
4173 miles, 6716 km\nPlease note: The distance is calculated "as the crow flies". It uses the latitude and longitude of the cities to calculate the distance, not driving/sailing distance.
861683
The Earth's orbit is slightly elliptical.  When it is closest to the Sun it is a distance of 91.4 million miles.  At it's furthest it is 94.5m miles.  The distance between the Earth and the Sun is also known as 1AU (astronomical unit).
41892
An astronomical unit is defined as the mean distance between the Earth and the Sun. 1 au = 149,597,870 kilometers = approximately 92.95 million miles.
70056
The sun. The sun is, on average, 93 million miles from the earth. Pluto orbits the sun over 2 billion miles away. The nearest star is over 4 light years away. (Light travels 186,000 miles, or about 300,000,000 meters, in a second - try figuring out how far that is in a year!) The nearest galaxy is over 4 million light years away - an amazing distance!
20069
It depends a lot on how high above the water your eyes are and how tall the distant object is.\n\nThe radius of the Earth at the equator is 6378135 meters.  Assume your eyes are 2 meters above sea-level, and the distant object is at sea-level.\n\nYou have a right triangle, where the longer leg is the radius of the Earth, and the hypotenuse is 6378315 + 2.  The shorter leg is the distance to the horizon.\n\nThe distance to the horizon = √(6378317^2 - 6378315^2) = 5051 meters, or about 3 miles.\n\n\nIf the distant object is 2 meters above sea-level, then it'll disappear when it's another 3 miles past the horizon, or 6 miles from you.
954912
It averages between 91 and 94 million miles. You can check this by multiplying the speed of light (186,000 miles per second) by the time it takes light to reach the Earth (8 min, 16 sec.)\n\n30 NOV 06, 1711 hrs, GMT.
52462
This would depend on where the Earth and Mars are in their orbits.  \n\nIf Earth and Mars are on opposite sides of the Sun then they could at most be: 234 million miles away.\n\nIf on the same side of the Sun and lined up with the Sun then they could be as close as 47 million miles. \n\nI got the following number today from a computer program for the distance based on today's position of Mars: 94.3 million miles.
28127
You can see about 4 miles to a flat horizon on the Earth. So from one horizon to the other would be 8 miles. (On the Moon, it would only be 3 miles-- the horizon is only a mile and a half away.)
3786
238,855 miles give or take a couple miles (seriously, it varies)\n\nI used Frink to look it up.  Frink is an incredibly handy calculation tool on the web.\n\n\nWikipedia says the moon is an average distance of 238,857 miles from the earth. I just checked with it to verify the accuracy of Frink, which looks pretty good.\n\nNeither the moon nor the Earth are perfectly round.  In fact, the Earth is kind of pear-shaped and has some rather high mountain ranges on its surface.\n\nAfter you are done doing serious analysis of the moon you should play around with Frink; it is pretty amazing and has built-in constants defined in it for all kinds of measurements having to do with the earth and moon. It also makes it very easy to convert values to different units of measurement.