Examples of using Lines are parallel in English and their translations into Bulgarian
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Ecclesiastic
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Computer
These lines are parallel.
Test whether two given lines are parallel.
These lines are parallel.
So once again, these two lines are parallel.
If all the lines are parallel to the edge of the blade, then the door does not need adjustment.
So these two lines are parallel.
Prove that this is possible if and only if not all of the lines are parallel.
These two lines are parallel.
It has no solution, which means that these lines are parallel.
Hence, the lines are parallel.
If you have two of these corresponding angles andthey are the same then these two lines are parallel.
That means the lines are parallel.
Thus the triangles are centrally similar by SAS with the homothety center Q and the lines are parallel.
So these two lines are parallel.
And if 4 and 2 are the same,then that means that these two lines are parallel.
And we know that these two lines are parallel.
And if these two lines are parallel, if L and M are parallel, then 2 and 4 are going to be the same.
We are asked which of these lines are parallel.
Hence, these lines are parallel if and only if this Kiepert perspector lies on the line at infinity.
This is a transversal, these two lines are parallel.
So Daniela says,"Two lines are parallel"if they are distinct and one can be translated"on top of the other.".
You can measure this or, by focusing on two separate lines, you can see that all the lines are parallel.
So the first thing I want to do,if they're telling us these two lines are parallel, it's probably going to be something involving transversals or something.
But this means that the triangles are centrally similar with the similarity center B and thus the lines are parallel.
So the first thing to realize is if these lines are parallel, we're going to assume these lines are parallel, then we have corresponding angles are going to be the same.
So these two guys are parallel right over here, and sometimes it's specified,sometimes people will draw an arrow going in the same direction to show that those two lines are parallel.
So let's start with the parallel lines and,just as a reminder, two lines are parallel if they're in the same plane, and all of these lines are clearly in the same plane.
The simplest case in Euclidean geometry is the intersection of two distinct lines, which either is one point or does not exist if the lines are parallel.
And if i drew parallel lines, maybe I will draw it straight left and right, it might be a little bit ore obvious so if I assume that these two lines are parallel and I have a transversal here what I'm saying is this angle is going to be the exact same measure as that angle there.