Examples of using Are parallel in English and their translations into Tagalog
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Colloquial
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Ecclesiastic
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Computer
Show that and are parallel.
Prove that this is possible if andonly if not all of the lines are parallel.
The strokes and smears are parallel to each other.
A convex polygon is given, no two of whose sides are parallel.
So two pairs of sides are parallel and congruent, which means is a rhombus.
The bisectors of and are parallel.
Hence, these lines are parallel if and only if this Kiepert perspector lies on the line at infinity.
A square, opposite sides are parallel.
The difference is that you make 2 cuts that are parallel to each other and make that next to the diameter.
Prove that the line is tangent to the circle on diameter if andonly if the lines and are parallel.
It is possible that Rev. 17-19 are parallel to Rev. 20-22.
You can measure this or, by focusing on two separate lines,you can see that all the lines are parallel.
Suppose lines in plane are such that no two are parallel and no three are concurrent.
But this means that the trianglesare centrally similar with the similarity center B and thus the lines are parallel.
Given the plane,he called two line segments equipollent if they are parallel, of equal lengths, and equally directed.
Since inversion preserves angles, and the angle between the incircle of and is(i.e. they are tangent), it means that the angle between is, i.e. they are parallel.
The constant λ is required because although the two gradient vectors are parallel, the magnitudes of the gradient vectors are generally not equal.
But since and are two infinite points, the line is the line at infinity, and thus we obtain that the lines EH and FG intersect on the line at infinity,i. e. the lines EH and FG are parallel.
It is possible that chapters 17-19 are parallel to 20-22.
Opposite sides of a square are parallel.
Prove that the lines and are parallels.
But triangles DEF and are homothetic(since their corresponding sidelines are parallel, what can be easily seen);
Supppose five points in a plane are situated so thatno two of the straight lines joining them are parallel, perpendicular, or coincident.
A closed recticular polygon with 100 sides(may be concave) is given such that it's vertices have integer coordinates,it's sides are parallel to the axis and all it's sides have odd length.
This means that is parallel to both and, which is, of course, absurd.
Is parallel to and longer than and has midpoint.
(yes, is parallel to there).
Prove that is parallel to.
Music is parallel with emotion.
Parking since the Ice Age. past a car that's been parallel.