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The picture you are looking for is a parallelogram.
i dont know .l. >.<
It is a line parallel to the y axis, and one unit to the left of it.
Parallel means lines that are avoiding each other (in other words, they don't touch.) So the problem would have to be the way the lines are going. If the lines were intersecting (or crossing) then that would be the problem.For example: You have a problem on a paper that asks you this same question:What problem would there be in your picture if the lines were not parallel?Answer: Then your lines would be an intersecting pair.Slight definition: If your lines are not parallel, then they would have to be intersecting. Intersecting is when two lines (line segments, angles, etc.) cross on each other. For example... they might make an X by forming together in this pattern. Parallel is when your lines are NOT touching. If they are, they would be considered our P/Intersecting. Standing for "Parallel and Intersecting lines."SRW!!
It is an axiom that parallel lines never meet in Euclidean geometry. Never.However in another kind of geometry (can't remember name) it states that parallel lines will eventually meet.Take a look at this picture in the related link, below.Technically the lines are parallel (in theory, they have imperfections), but due to our perspective parallel lines appear to meet. Note: If they really do meet, then you could drive down the road and eventually there would not be a road, anymore.
A line is produced
The answer will depend on the angle formed between the plane and the axis of the cone. Since there is no picture "below" it is not possible to determine that and therefore it is impossible to give an answer.
There is no single picture of where the 36th parallel is. The 36th parallel is an imaginary line across the earth.
This picture is called "circular centipede under a beach umbrella."
This picture is called "circular centipede under a beach umbrella."
This picture is called "circular centipede under a beach umbrella."
answer: Circular cognant
A transversal is simply any line that passes through two or more coplanar lines each at different points. So picture, if you will, two lines that are clearly not parallel. I can easily construct a transversal that passes through them. HOWEVER, if two parallel lines are intersected by a transversal, then the corresponding angles are congruent. This is called the transversal postulate. If the corresponding angles are congruent, than the lines are parallel. This is the converse of the first postulate. So, the answer to your question is NO, unless the corresponding angles are congruent.
Can't do a picture, but imagine a kite, or an arrowhead.
It represents that two resistors are connected in parallel.
The title of the picture on page 213 in Pizzazz is "circular centipede under a beach umbrella."
The picture you are looking for is a parallelogram.