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What else can I help you with?
Which transformations will result in an image that maps onto itself?
Rotate 360 degrees
How Many Degrees Would A Regular Decagon Need To Carry It Onto Itself?
It would require 36 degrees.
Which transformations can be used to carry the rectangle ABCD onto itself?
Oh, dude, you can use transformations like translations, rotations of 180 degrees, or a combination of reflections across the diagonal or perpendicular bisectors to carry the rectangle ABCD onto itself. It's like playing Tetris but with shapes, you know? So, yeah, those are the moves you can make to keep the rectangle where it belongs.
Which sequence of transformations will result in an image that maps onto itself?
reflect across the x-axis and then reflect again over the x-axis
Which sequence of rigid transformations will map the preimage ΔABC onto image ΔABC?
The identity transformation.
Which transformations will result in an image that maps onto itself?
Rotate 360 degrees
What rotation will carry a pentagon onto itself?
It will do so.
What rotation will carry a regular hexagon onto itself?
A regular hexagon can be rotated onto itself by multiples of 60 degrees. Specifically, the rotations that will carry the hexagon onto itself are 0 degrees, 60 degrees, 120 degrees, 180 degrees, 240 degrees, and 300 degrees. These rotations correspond to the hexagon's vertices, allowing it to align perfectly with its original position.
Which regular polygon has a minimum rotation of 45 to carry the polygon onto itself?
The regular octagon is the polygon that has a minimum rotation of 45 degrees to carry the polygon onto itself. An octagon has 8 sides, and when rotated by 360 degrees, it can be divided into 8 equal parts, resulting in a 45-degree rotation for each part. Thus, a rotation of 45 degrees maps the octagon onto itself.
How Many Degrees Would A Regular Decagon Need To Carry It Onto Itself?
It would require 36 degrees.
Which transformations can be used to carry the rectangle ABCD onto itself?
Oh, dude, you can use transformations like translations, rotations of 180 degrees, or a combination of reflections across the diagonal or perpendicular bisectors to carry the rectangle ABCD onto itself. It's like playing Tetris but with shapes, you know? So, yeah, those are the moves you can make to keep the rectangle where it belongs.
Using a tessellated scalene triangle what transformations can map the tessellation onto itself?
Translations, in the direction of a side of the triangle by a distance equivalent to any integer multiple of its length.Rotation about any vertex by 180 degrees.
Which sequence of transformations will result in an image that maps onto itself?
reflect across the x-axis and then reflect again over the x-axis
What set of reflections would carry triangle ABC onto itself?
To carry triangle ABC onto itself through reflections, you can use the reflections across its medians, angle bisectors, or altitudes. Specifically, reflecting across the angle bisectors of the triangle will map each vertex to the opposite side, preserving the triangle's shape. Additionally, reflecting across the perpendicular bisectors of the triangle's sides will also result in the triangle being mapped onto itself. These reflections maintain the congruence and orientation of the triangle.
Which rotation will carry a regular hexagon onto itself?
A regular hexagon can be carried onto itself by rotations of 60 degrees, 120 degrees, 180 degrees, 240 degrees, and 300 degrees around its center. These rotations correspond to the multiples of 60 degrees, which are the angles formed by the vertices of the hexagon. Additionally, a 0-degree rotation (no rotation) also carries the hexagon onto itself.
Which regular polygon when rotated 72 degrees will carry the polygon onto itself?
The regular pentagon is the polygon that will carry itself onto itself when rotated by 72 degrees. This is because a pentagon has five equal sides and angles, and a rotation of 72 degrees corresponds to one-fifth of a complete turn (360 degrees). Each rotation by this angle aligns one vertex with the position of the next vertex, maintaining the polygon's symmetry.
Which sequence of rigid transformations will map the preimage ΔABC onto image ΔABC?
The identity transformation.
