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What diagram correctly show that two points do not create a unique line in elliptical geometry?
booty hole popcorn kernel
Which diagram correctly shows that two points do not create a unique line in elliptical geometry?
We're certain to know it as soon as we see it.
How many points are needed to determine a unique line?
Two distinct (different) points are needed to determine a line.
Which set of points does not determine a spherical triangle?
Three non-collinear points do not determine a unique spherical triangle.
How many points determine unique line?
2
What diagram correctly show that two points do not create a unique line in elliptical geometry?
booty hole popcorn kernel
Which diagram correctly shows that two points do not create a unique line in elliptical geometry?
We're certain to know it as soon as we see it.
What is a two points determine exactly one?
In plane geometry, two points determines or defines one unique line.
How many points are needed to determine a unique line?
Two distinct (different) points are needed to determine a line.
Which set of points does not determine a spherical triangle?
Three non-collinear points do not determine a unique spherical triangle.
How many points determine unique line?
2
Is it true that the four coplanar points determine three unique plane?
No. If the four points are coplanar, they determine only one plane!
The number of noncollinear points needed to determine a unique plane?
Three
Are Points are named with lower case letters true or How many points determine a unique line?
2
What general patterns for identifying the electron geometry of a molecule?
To determine the structural geometry of a molecule, structural pair geometry must be used. These are the amounts of pairs found surrounding a specific molecule, and they are unique to each type of atom.
How many points are needed to determine a unique plane?
A plane can be determined by three points, as long as the three points do not lie along a single line.
Are three non collinear point contained in exactly one plane?
Yes, three non-collinear points are contained in exactly one plane. By definition, non-collinear points do not all lie on the same straight line, which allows them to define a unique plane. In geometry, any three points that are not collinear will always determine a single plane in which they lie.
