Mathematics
Mathematics, 07.07.2019 09:10, temperent6049

Given three collinear points, which of the following is true? a.. there is exactly one plane that contains all three points. b..they form a triangle. c. they are not coplanar. d. they are contained in multiple planes.

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Mathematics, 27.06.2019 01:00, lillianrhoades2
Given three collinear points, which of the following is true? there is exactly one plane that contains all three points. they form a triangle. they are not coplanar. they are contained in multiple planes.
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Mathematics, 27.06.2019 07:00, moneywaydaedae
i need brainiest someone ! 14. list the sides of triangle abc in order least to greatest. a) ac, bc, ab b) ac, ab, bc c) ab, ac, bc d) ab, bc, ac 15. the sides of a triangle are 5, 12, and n. write an inequality that expresses the interval of values that n may have. a) 5< n< 12b) 5< n< 17c) 7< n< 17d) 7< n< 1216. what are the names of three collinear points? a) points v, u, and t are collinear b) points z, u, and y are collinear c) points z, u, and t are collinear d) points x, u, and y are collinear
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Mathematics, 29.09.2019 00:30, cathydaves
Determine if the conditional and its converse are true. if they are both true, select which biconditional correctly represents them. if either the conditional or the converse is false, select the counterexample which disproves the statement: . if four points are non-coplanar, then they are non-collinear.. if four points are non-collinear, then they are non-coplanar. these are the choices: a) counterexample: if four points are non-coplanar, they still may be collinear. b) if and only if four points are non-collinear are they non-coplanar. c) four points are non-coplanar if and only if they are non-collinear. d) counterexample: four points may be non-collinear and yet lie in the same plane.
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