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It depends on how complicated you want to make it.

The generally accepted answer would be to start at one point, and make a line to the next (a straight line). That's gonna be the answer, say, your teacher might want (sorry if you're an adult :p).

The technical answer? Drill a hole through the globe from one point to the other, and your shortest distance would be the straight line.

Einstein's answer? A geodesic. Look it up :p

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Q: Where is the shortest distance between any two points on the globe?
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The shortest distance between any two points on the globe is along?

The equator.


A imaginary line that follows the curve of the earth the shortest distance between two points on a globe?

... is called a Great Circle arc.


The shortest distance between two points on the globe can be found by drawin a?

Straight line chord that tunnels through the globe. The shortest arc on the surface of the globe - which you may have wanted to ask about but did not - is found by drawing a great circle. This is the circle whose centre is the centre of the globe and whose circumference passes through the two points.


What is the shortest distance between two places on a globe's surface?

the questions is " do you know what is the shortest distance betwen two placs on a globes's surface? "


What is most useful for measuring the shortest distance between two places on the earth and path between them?

Globe


What is the shortest line between any two points?

In plane geometry it is a straight line. If you want to know the shortest line between two points on a globe, it will be the intervening section or arc of the great circle route that connects the points. The great circle will be a circle that cuts the globe into exactly equal parts, like the equator.


Why is a great- circle route often used in navigation?

Great Circle routes are used because they are the shortest route between two points on the globe.


What is the shortest distance between 2 places on the globe?

a straight line ^Wrong. A straight line is NOT the shortest distance between two places when you're on a globe. http://en.wikipedia.org/wiki/Great_circle This is mathematically proven using calculus. Another way to prove this is to take a globe, and get some string. Pick two points, and make a straight line with the string to measure the distance. Cut off the extra string so you are using the exact amount needed for a straight line. Now, use the great circle, and you will be able to reach the same point, and have extra string left over, proving that the great circle is shorter than the straight line.


Are the great circles the shortest route around the globe?

-- The 'great circle' route is the shortest distance between any two places on Earth (or on any other sphere). -- A great circle is a circle on the surface whose center is at the center of the Earth. -- The phrase "around the globe" is really not too clear.


Why is a great circle route often navigation?

Since the earth is a globe, some air routes are shorter when the flight goes over the Arctic. Those flights take a part of the "great circle" and shave off hours of distance. In fact great circle routes are applicable anywhere on the globe because they are the shortest routes between any two points.


Why is a great-circle route often used in navigation?

A great-circle route is the shortest distance between two points on a sphere, making it an efficient choice for navigation to save time and fuel. It follows the curvature of the Earth's surface, aligning with the natural shape of the planet for more direct travel paths. This route is commonly used in long-distance air and sea travel to optimize efficiency and reduce travel time.


What website allows you to enter the longitude and latitude for two points on the globe to know the distance between them?

It can be done with Daft Logic. See the related link below.