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Question
Let P and Q be two points through which a line m is drawn. From a point R, other than P and Q, how many lines can be drawn parallel to m?
Let P and Q be two points through which a line m is drawn. From a point R, other than P and Q, how many lines can be drawn parallel to m?
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Solution
The correct option is C 1
From Playfair's axiom, we know,
"Let l be a line and P be a point, not on l. So through P, there
exists only one line parallel to l."
∴ Only 1 parallel line can be drawn to line m.
From Playfair's axiom, we know,
"Let l be a line and P be a point, not on l. So through P, there
exists only one line parallel to l."
∴ Only 1 parallel line can be drawn to line m.
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