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In non euclidean geometry triangles on sphere have 180 degrees?
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In non-Euclidean geometry triangles on a sphere have exactly 180 degrees?
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What is elliptical geometry?
It's pretty much geometry on a sphere
Does a right triangle have three right angles?
Not in traditional, 2 dimensional, euclidean geometry, because a triangles angles always equal 180º .However, there is a branch of Geometry that deals with a coordinate system on a sphere, instead of a plane, and in spherical geometry a triangle with three right angles is very much possible. Consider, for example, the triangle bounded by the Prime Meridian, 90o west longitude, and the equator.
How many degrees are a sphere?
It has the same degrees as a circle 360 degrees.
In non euclidean geometry triangles on sphere have 180 degrees?
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In non-Euclidean geometry triangles on a sphere have 180 degrees.?
more than
In non-Euclidean geometry triangles on a sphere have exactly 180 degrees?
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In non-Euclidean geometry triangles on a sphere have more than 180 degrees true or false?
true apex
In non-Euclidean geometry, triangles on a sphere have 180 degree?
more than
What is spherical geometry?
It is the geometry of a sphere as well as of shapes on the surface of the sphere.
Could triangles have right angles?
Yes, although a triangle (in normal geometry) can only have one right angle, no more. It is possible for a triangle to have all three right angles in spherical geometry (if you were to draw the triangle on a sphere).
What is elliptical geometry?
It's pretty much geometry on a sphere
What is a sphere or ball called?
Sphere is the term used in geometry.
Is there geometry in basketball?
yes, the ball is a sphere with a diameter and a radius-which is geometry
What is the GEOMETRY name for a ball?
sphere
Is there such thing as a triangle that's angles that don't up to 180?
Yes... and no.Triangles in Euclidian space, or a Euclidian plane - the kind usually considered in school - always add up to 180 degrees.However, other kinds of geometry have been invented, for example, triangles on a sphere. The "lines" that make up those "triangles" are the major circles - the sides of the triangles are thus the shortest distance between those points (along the surface of the sphere). It is interesting to note that the angle excess - the amount above 180 degrees - of such a triangle is directly proportional to the triangle's area.
