what is the distances (in km) from point where you are standing to the point of 'horizon' where sky/earth meet
466493
Appx 3.57 km or 2.2 mi.
998475
4.28 billion km or\n2.66 billion miles )
3290
The distance averages at 93,000,000 miles.  This distance is also known as an Astronomical Unit.
823839
Step 1: find a place where the horizon is at the same altitude above sea level as the place you are standing. Standing on the coast or a boat, looking out to sea is best.\nStep 2: Look South from the northern hemisphere and north from the southern hemisphere\nStep 3: Take the reading at 12 noon (no Day Light Saving allowed.)
393529
567.95 miles\ni looked it up on map quest
44586
The earth is not a perfect sphere. It's slightly 'wider' than it is tall, so you could measure the circumference at the equator (24,901.55 miles or 40,075.16 kilometers). If you go through the south and north poles (24,859.82 miles or 40,008 km)
1033497
Study trignometry and use the inclined plane and measure the radians and then determine the distance from each other by either using measuring instruments or if you want the distance of a planetary or celestial object - then send a laser towards the object and wait for it to bounce back and measure the time and the distance will be there before you - and then knowing the angle of inclination - you will be able to measure the distance - but taking shortcuts like this one will not get you that 98% in the examns - because there is no one to ask there - so open the book and read the trignometry and coordinate geometry and you will be giving answers all your life instead of asking them - &#92;This is written with a smile - and I hated maths and these 'orrible subject when I was in school my self ..but what to do - one has to learn to live with them ... and be sure you will write and tell me the answer in a day or two yourself\nBest of luck
40812
Earth has an average distance of 149,630,000 kilometers from the Sun,or around 93 million miles.\n\nThe term average is used since Earth's orbit is elliptical.  So it is closer at some particular months than in others.  It is closest in January and farthest in early July, 91,400,000miles (147,094,041km) and 94,400,000 miles (151,922,074km) respectively.\n\nThe moon is 384401 km or 238855 miles.  Again this is average due to the moon's elliptical orbit.  More info: apogee (farthest distance from the Earth) is\n406700 km, and perigee (distance of closest approach to the Earth)\nis 356400 km.
1147123
Depends on your definition of the sky. The "sky" or portion of the atmosphere that deflect the blue wavelength of light is in a sphere around the earth about 350km high. So if you look North, South, East or West the sky never ends, but if you look straight up it ends and space begins at about 234 miles up.
233779
Well according to this the stands are between 150-200 ft away.\n\nhttp://maps.google.co.uk/maps?f=q&hl=en&q=NE1+4ST&ll=54.975465,-1.621717&spn=0.001064,0.003339&t=k
25872
The distance around the Earth, also known as its "circumference", is 24,906 miles = 1,578,044,159.9999997 inches.
123858
It would depend on where Earth and Jupiter are in their orbits.\n\nAt the closest point, when Earth and Jupiter are aligned, their distance may be "only" 628.7 E6 km.\nOr when Earth and Jupiter are on oposite sides of the sun, the distance may be as much as 927.9 E6 km.
5419
Straight line, as the crow flies:  665 miles (1071 km) (578 nautical miles)\n\nDriving miles:  Total Est. Distance: 767.42 miles
691886
Do you mean one hour relative to someone standing still?  You would return 214,000 km away from the Earth.  This is assuming you travelled exactly one hour back.  The Earth would have moved in the 2 hours you were away.  Since the earth revolves around the sun at 107,000 km/hr, you would be 214,000 km away.
1104626
One cannot provide solution without the longitude of local station...\nIt shall be atleast 2500 miles away...
767544
Let r=the earth's radius and h=your height.\n\nDraw a right triangle ABC, where AC = length r, BC = length r+h, and <A is the right angle and angle C is very small.  C is the center of the earth, and BA is tangent to the earth.  BA is the distance from your head to the horizon.  By Pythagoreas' theorem, \n\nlength(BA) = sqrt((r+h)^2 - r^2)\n= sqrt(2rh + h^2).
66810
Earth ranges from 7,926 miles to 7900 miles, depending on your location.\n\nThis is approximately 12,756km