For given two lines in a plane, which of the following is not possible?
(a) the two lines will intersect at a point
[b] the two lines will be parallel
[c] the two lines will be coincident
[d] the two lines will either intersect or parallel

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Solution

Two lines will be coincident is not possible because then the the line will be one.

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Q. Read the following statement carefully and identify the true statement
(a) Two lines parallel to a third line are parallel
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(d) Two lines perpendicular to a plane are parallel
(e) Two lines either intersect or are parallel

Q. Question 3
If a pair of linear equations is consistent, then the lines will be
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(B) always coincident
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(a) intersecting
(b) parallel
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Graphically, the pair of equations
6x – 3y + 10 = 0
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(C) coincident.
(D) parallel.

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For given two lines in a plane, which of the following is not possible? (a) the two lines will intersect at a point [b] the two lines will be parallel [c] the two lines will be coincident [d] the two lines will either intersect or parallel

Two lines will be coincident is not possible because then the the line will be one.

For given two lines in a plane, which of the following is not possible?
(a) the two lines will intersect at a point
[b] the two lines will be parallel
[c] the two lines will be coincident
[d] the two lines will either intersect or parallel