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Byju's Answer

Standard VI

Mathematics

Point of Intersection

Based on Play...

Question

Based on Playfair's axiom, for every line $' l'$ and every point $' P'$ not lying on $' l'$ , there exists ____ line(s) passing through $' P'$ and parallel to $' l'$ .

Two Distinct

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Three Distinct

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A unique

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Solution

The correct option is D
A unique

A unique

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Similar questions

Q. For every line

l

and for every point

P

not lying on a given line

l

, there exists a unique line

m

passing through

P

and parallel to

l

is known as Playfair's axiom.

Q. Write whether the following statement is True or False? Justify your answer:

"For every line

L

and for every point

P

not lying on a given line

L

, there exists a unique line

m

passing through

P

and parallel to

L "

is known as Playfair's axiom.

Q. For every line L and for every point P not lying on a given line L, there exists _____________ passing through P and parallel to L.

For every line $l$ and for every point P not lying on $l$ , there exists a unique line m passing through P and parallel to $l$ .

Is the statement “For every line $l$ and for every point P not lying on $l$ , there exists a unique line m passing through P and parallel to $l$ ”, true or false.

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Based on Playfair's axiom, for every line 'l' and every point 'P' not lying on 'l', there exists ____ line(s) passing through 'P' and parallel to 'l'.

The correct option is D A unique A unique

Based on Playfair's axiom, for every line $' l'$ and every point $' P'$ not lying on $' l'$ , there exists ____ line(s) passing through $' P'$ and parallel to $' l'$ .

The correct option is D
A unique

A unique