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Tripleplayplusenglishcd14 💻

# Tripleplayplusenglishcd14 💻

Tripleplayplusenglishcd14

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TriplePlay Plus! English is Free Version!
tripleplayplusenglishcd14
With all future software updates and if needed the English version will get a new subtitle.
TriplePlay Plus! English is Free Version!
TriplePlay Plus! English is Free Version!

What happens to a beeline that splits to a tangent?

Take two points $A$ and $B$ along a line $l$. If we cut $l$ at $A$ and at $B$, then the resulting segments are called “beelines”. What is the relationship between a beeline that splits to a tangent? Are they the same? Are they different?

A:

If you define a tangent as a line through a point $P$ having both of its other points at infinity, then the beelines cut at $A$ and at $B$ will be perpendicular. The geometrical meaning of a perpendicular segment is that, in some sense, it is the straightest part of a line.
In my opinion, the beelines cut at $A$ and at $B$ are the same, since you get the same picture with a little rotation of the original picture.

A:

Let’s consider the special case of parallel lines.

Here we have a line $L$ and a point $A$. Let $M$ be a point (possible equal to $A$) on $L$ distinct from $A$. (If $A=M$ then the pair is already in the special case we described.)
Now both the segment $AA’$ and the segment $MA$ are both perpendicular to $L$. But $MA$ is also the line through $A$ parallel to $L$ and $AA’$ is the perpendicular bisector, so $MA=AA’$.
Similarly, $MA’$ is the line parallel to $L$ through $M$.

Now suppose that the segment $LM$ is parallel to $L$. Then, as you wrote, if we cut $L$ at $A$ we get $l’$ and at $B$ we get $l’$, and so the beelines are identical.

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