0
What else can I help you with?
Transformation that flips a figure over a line?
A reflection?
What rotates or flips a figure over a line to a new position?
a transformation.
What figure do you get if you join two points in cartesian plane?
You get a curve. If you join them along the shortest [Euclidean] distance between them, you get a straight line.
What is rectilinear motion?
The motion along a straight line is known as rectilinear motion.
What is a closed figure with only one straight line?
A semicircle?
A transformation in which you slide a figure in a straight line?
it is a translation
What is a figure that has one straight line?
A semicircle is an example of a figure with one straight line. It is a circle that has been split along the diameter.
What is the term meaning movement of a figure along a straight line?
you guys dont know me eitherA translationTranslationA translation is movement of a figure to a new position along a straight line.
To slide or move a figure to a new position along a straight line?
to slide or move a figure to a new position along a striaght line
What is the transformation of a straight line?
It depends on the form of transformation.
Transformation that flips a figure over a line?
A reflection?
What is a transformation that flips a figure over a line?
A reflection.
A transformation of a figure that flips the figure across a line is?
Its like flipping it's a reflection
What rotates or flips a figure over a line to a new position?
a transformation.
What figure do you get if you join two points in cartesian plane?
You get a curve. If you join them along the shortest [Euclidean] distance between them, you get a straight line.
What is a closed figure made of all straight lines or line segment?
a closed figure with all straight line segments is called a polygon.
What is a plane figure that is bounded by a straight line?
A plane figure cannot be bounded by only one straight line. If the shape is bounded by lines which are not straight or by several straight lines the answer will depend on exactly what these are.
