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How many straight lines can be formed with 3 collinear points?
only 1 lines can contain 3 collinear points. Maybe you mean coplanar?
How many lines are determined by A B and C?
Three lines are determined by three points unless the points are all on the same line ( i.e. co-linear)
How many line can be drawn through them if the points are none coplanar?
depend how many points are them
How many non coplanar line determine a space?
3 non-coplanar (pairwise) lines for 3 dimensional space.
How many different lines are determined by three collinear points?
As long as at least two of them are different points, exactly one line.
Points a b c and d are coplanar b c and d are collinear not a how many lines are determined by a b c and d?
5 its 4
How many straight lines can be formed with 3 collinear points?
only 1 lines can contain 3 collinear points. Maybe you mean coplanar?
How many different ways can coplanar lines intersect?
Coplanar lines can intersect an infinite amount of times.
How many lines are determined by A B and C?
Three lines are determined by three points unless the points are all on the same line ( i.e. co-linear)
How many line can be drawn through them if the points are none coplanar?
depend how many points are them
How many lines are determined by 13 points no 3 of which are collinear?
There are 13*12/2 = 78 lines.
If points S O and N are collinear how many lines do they determined?
3
How many different lines are determined by three non-collinear points?
3
How many angles can be made by 3 coplanar points?
3
Points A B and C are collinear How many lines are determined by A B and C?
# 1
How many non coplanar line determine a space?
3 non-coplanar (pairwise) lines for 3 dimensional space.
How many different lines are determined by two points?
In classical or Euclidean plane geometry two points defines exactly one line. On a sphere two points can define infinitely many lines only one of which will represent the shortest distance between the points. On other curved surfaces, or in non-Euclidean geometries, the number of lines determined by two points can vary. Even in the Euclidean plane, two points determine infinitely many lines that are not straight!
