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What else can I help you with?
What is being able to adjust to new situations means that you know how to do what?
It means that the person can 'adapt'.
I think my boyfriend is bisexual how do I know for sure?
You have to ask him.
How do you use linen in a sentence?
nobody know what that word means
What does universal mean in science?
It means it is know world wide.
If you know that the word respectable means capable of being respected you can infer that transferable means?
capable of being transferred
What does junction mean in geometry?
i dont know what it means
Why do many people need to know geometry to do their jobs?
cause i think to learn more about the geometry.
What does MN mean in geometry?
it means arrow ending
Does a parallelogram have two parallel sides?
Oh, dude, you're really testing my geometry knowledge here. Yeah, like, a parallelogram totally has two pairs of parallel sides. It's like their whole deal, you know? So, if you ever need to spot a parallelogram in the wild, just look for those sweet, sweet parallel sides.
How do proverb and idioms are in parallel with English?
It means that your an idiot and don't know what it means
Would parallel is cool but don't know what it is?
Parallel means two separate lines in the same direction.
A trapezium has one pair of parallel sides?
It is a quadrilateral with one pair of parallel sides. The non-parallel sides are typically called the legs, while the parallel sides are known as the bases. Trapeziums are commonly encountered in geometry.
Does an isosceles triangle have two obtuse angles?
No. It is not possible in Euclidean planar geometry (if you don't know what that means, it means "the only kind of geometry you've ever heard of") for a triangle to have two obtuse angles.
What are the basic terms or undefined terms in geometry?
The three undefined terms in geometry are:POINTLINEPLANEUNDEFINED means like it hasn't been found or an object of some sort that it doesnt know what it means
Can a triangle have two parallel sides?
If it is normal, in that it has finite size, then no. parallel lines never meet together in any way The answer is apparently yes, according to non-euclidian geometry. I do not know the specifics, but I am researching it now. It has to do with a triangle inside a sphere.
Parallel lines are equidistant and will never meet?
I understand your question to be, "Is it true that parallel lines are everywhere equidistant and never intersect?" In what follows, I assume we're talking about a two-dimensional plane. By definition, two lines that are parallel (in the same plane) never intersect. In Euclidean (AKA Parabolic or simply E) Geometry, and also in Hyperbolic (AKA simply L) Geometry, parallel lines exist. In Elliptical (AKA R) Geometry, all lines eventually intersect so parallel lines do not exist. Now, are two parallel lines (in the same plane) everywhere equidistant? If so, that means that it is possible, at any point on one of the lines, to construct a perpendicular that will meet the other line in a perpendicular, and that the length of the segments constructed will be always the same. In Euclidean Geometry, two parallel lines (in a plane) are indeed everywhere equidistant. To prove it requires the converse of the Alternate Interior Angles theorem (AIA), which says that if two parallel lines are cut by a transversal, the alternate interior angles will be congruent. Note that this is the CONVERSE of AIA, not AIA. Some people get this mixed up. In Hyperbolic Geometry, two lines can be parallel, but be further apart some places than others. I know that sounds rather odd, if you're not used to it. Here's an image that might help: imagine that your plane is a thin sheet of rubber, and for some reason is being stretched. The further you go from your starting point, the more it stretches, and it's always stretching away from you. This means that your parallel lines will keep getting further and further apart.
What should you study for a geometry exam?
parallel lines. proofs including triangle similarity and congruence. porportions, coplanar/collinear information. know orthocenters, centroids, etc.
