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is this statement true of false if point P is not on line L, the rhombus method can be used to construct a line M that is parallel to line L through P.?
true
What else can I help you with?
To construct a parallel to a line through a point not on the line using paper folding you can perform the ----- construction twice?
perpendicular line segment (apex)
If you repeat the perpendicular line segment construction twice using paper folding what can you construct?
~APEX~ A parallel line through a point not on the line
What can you construct if you repeat the perpendicular line segment construction twice using paper folding?
~APEX~ A parallel line through a point not on the line
Is it possible to construct a line that is parallel to any given line and that passes through a point that is not on the given line?
Yes. That's always possible, but there's only one of them.
To construct a parllel to a line through a point not on the line using paper folding you can perform the blank construction twice?
To construct a parallel line through a point not on the line using paper folding, you can perform the "folding to find the perpendicular" construction twice. First, fold the paper so that the point aligns with the line, creating a crease that indicates the perpendicular. Then, unfold and fold again using the newly created crease as a reference to establish a line parallel to the original through the given point. This method ensures that the resulting line is parallel to the original line.
What if you repeat the perpendicular line segment construction twice using paper folding you can construct?
You can construct a parallel to a line through a point not on the line. (perpendicular line segment)
When you construct a parallel to a line through a point not on the line using paper folding what construction can you perform twice?
You construct a line perpendicular to the original and then a line perpendicular to this second line.
To construct a parallel to a line through a point not on the line using folding you can perform the construction twice?
perpendicular line segment (apex)
To construct a parallel to a line through a point not on the line using paper folding you can perform the ----- construction twice?
perpendicular line segment (apex)
If you repeat the perpendicular line segment construction twice using paper folding what can you construct?
~APEX~ A parallel line through a point not on the line
What can you construct if you repeat the perpendicular line segment construction twice using paper folding?
~APEX~ A parallel line through a point not on the line
If you repeat the perpendicular line segment construction twice using paper folding, you can construct?
~APEX~ A parallel line through a point not on the line
How many minimum rays are needed to construct an image by a spherical mirror?
Only two rays are needed to construct an image by a spherical mirror: one ray parallel to the principal axis that passes through the focal point after reflection, and one ray passing through the focal point before reflection which then becomes parallel to the principal axis after reflection.
Is it possible to construct a line that is parallel to any given line and that passes through a point that is not on the given line?
Yes. That's always possible, but there's only one of them.
Through a point not on the line exactly one line can be drawn parallel to the?
... given line. This is one version of Euclid's fifth postulate, also known as the Parallel Postulate. It is quite possible to construct consistent systems of geometry where this postulate is negated - either many parallel lines or none.
To construct a parallel to a line through a point not on the line using paper folding you can perform the construction twice?
perpendicular line segment (apex)
To construct a parllel to a line through a point not on the line using paper folding you can perform the blank construction twice?
To construct a parallel line through a point not on the line using paper folding, you can perform the "folding to find the perpendicular" construction twice. First, fold the paper so that the point aligns with the line, creating a crease that indicates the perpendicular. Then, unfold and fold again using the newly created crease as a reference to establish a line parallel to the original through the given point. This method ensures that the resulting line is parallel to the original line.
