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The figure shows the preimage and image of three points that have been rotated around point P, plus the preimage of quadrilateral DEFG. Is this statement true or false D'E'F'G' shows the rotation of quadrilateral DEFG?

true


Can a point or a line segment be its own preimage?

A point or a line segment can be a preimage of itself because a line can be reflected or rotated.


What shape will stay the same no matter how many degrees it is rotated?

a square,circle,pentagon


How can the orientation of the image compare with the orientation of the preimage?

Well, honey, when we talk about the orientation of an image compared to the preimage, we're looking at whether the image is flipped, turned, or stayed the same. If the image is flipped, we call it a reflection; if it's turned, we call it a rotation. And if it stayed the same, well, that's just boring old identity. So, in a nutshell, the orientation can change through reflection or rotation, or it can stay the same.


If a design maintains all characteristics when it is rotated about a point it has symmetry?

This is the definition of "rotational symmetry", or if the statement is true for any number of degrees of rotation it is also "circular symmetry.".


How can you make a polygon with 10 sides?

To make a 10-sided regular polygon: I recommend you do 1 and 2 in pencil, and 3 in pen, you can always erase. 1- Draw a pentagon (five sided polygon). 2- Draw a pentagon just like the one you just made, rotated 180º (upside down) on top of the other pentagon (the center must be in the same place). 3- Connect adjacent (nearby) points of the two pentagons with straight lines.


Do the couch cushions velcro on the bottom or can they be flipped and rotated?

No, they can be flipped and rotated.


Which direction must a camshaft be rotated on a diesel engine with a crankshaft that is rotated clockwise?

counterclockwise


What is a good sentence using rotated?

I rotated my petri dish so i could view it better.


If a pair of parallel lines are rotated which is true?

THE LINE REMAINS PARELL ONLY IF ROTATED IN 180


What figure has rotational symmetry but not line symmetry?

A figure that has rotational symmetry but not line symmetry is a figure that can be rotated by a certain angle and still look the same, but cannot be reflected across a line to create a mirror image of itself. An example of such a figure is a regular pentagon, which has rotational symmetry of 72 degrees but does not have any lines of symmetry. This means that if you rotate a regular pentagon by 72 degrees, it will look the same, but you cannot reflect it across any line to create a mirror image.


Yes, the XLR connector can be rotated and locked into position?

Yes, the XLR connector can be rotated and locked into position