Two distinct lines can have more than one point in common.

Two distinct lines

Two distinct intersecting lines $l$ and $m$ cannot have

Highways $20\mathrm{A}$ and $56\mathrm{C}$ run parallel to each other for $20 \mathrm{km}$ in a state.

Which of the following statements is most likely to be true regarding them?

Match the following:

Euclid's theorem for intersection of two lines states that two distinct lines can not have more than _____ point in common.

(Note: Write answer in words)

In the given figure, if $\angle 1+\angle 2<180°$, then $l_1$ and $l_2$ will eventually meet at

For every line $l$ and for every point $P$ (not on $l$), there exist a unique line through $P$

Euclid's theorem for intersection of two lines states that two distinct lines can not have

For every line $\text{'}l\text{'}$ and for every point $P$ not lying on $\text{'}l\text{'}$, there exists a unique line $m$ passing through $P$ and _____ to $\text{'}l\text{'}$..