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How does a triangle form?
a triangle is formed by line segments that connect two non-collinear points
A triangle is a figure formed by three segments connecting three collinear points true or false?
False.
What is the greatest number of planes that can pass throughg 3 collinear points?
If the points are collinear, the number of possible planes is infinite. If the points are not collinear, the number of possible planes is ' 1 '.
How do you determine the number of segments that can be drawn connecting each pair of points?
If there are n points then the maximum number of lines possible is n*(n-1)/2 and that maximum is attained of no three points are collinear.
How many rays can be formed with 8 collinear points?
14
Find the number of diffrent segments formed by 8 collinear points?
8 collinear points determine 28 unique line segments
How many segments are formed by 10 collinear points?
10 collinear points form one set of overlapping line segments, of which there are 45.
What is a figure formed by three segments joing non-collinear points?
its a triangle
How many different segments are formed by three different collinear points?
3
A triangle is a figure formed by three segments connecting three collinear points?
False.
What is a figure formed by three segments joining three non collinear points?
a triangle
How does a triangle form?
a triangle is formed by line segments that connect two non-collinear points
A triangle is a figure formed by three segments connecting three collinear points true or false?
False.
Is a triangle a figure formed by 3 segments connected to conlinear points?
Conlinear is an interesting concatenation of the correct word and the wrong word. If "Collinear", the statement is wrong. If "Non-collinear", the statement is correct.
What is the greatest number of line segments determined by six coplanar points when no three are collinear?
6*5/2 = 15.
What is the greatest number of planes that can pass throughg 3 collinear points?
If the points are collinear, the number of possible planes is infinite. If the points are not collinear, the number of possible planes is ' 1 '.
How do you determine the number of segments that can be drawn connecting each pair of points?
If there are n points then the maximum number of lines possible is n*(n-1)/2 and that maximum is attained of no three points are collinear.
