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Which figure a square or trapezoid will rotate onto itself in 90?
A trapezoid
Which figure will rotate onto itself in 90 angle a square or a trapezoid?
A square.
Will a square rotate onto itself in 90 degrees?
I dOnt now
Which figure a square or a trapezoid will rotate onto itself in 90 degree explain?
square. rotate a square and it's still looks the same rotate a trap and you can tell it's on its side
What is smallest number of degrees needed to rotate a regular pentagon around its center onto itself?
The smallest number of degrees needed to rotate a regular pentagon around its center onto itself is 72 degrees. This is because a regular pentagon has five sides, and a full rotation is 360 degrees. Dividing 360 by 5 gives you the angle of rotation that maps the pentagon onto itself, which is 72 degrees.
Which figure a square or trapezoid will rotate onto itself in 90?
A trapezoid
Which figure will rotate onto itself in 90 angle a square or a trapezoid?
A square.
Will a square rotate onto itself in 90 degrees?
I dOnt now
If an arrow has two sides what is the least number of degrees that you can rotate it onto itself?
It is 180 degrees.
What is the smallest turn that will rotate a regular hexagon onto itself?
60 degrees
Which transformations will result in an image that maps onto itself?
Rotate 360 degrees
Which figure a square or a trapezoid will rotate onto itself in 90 degree explain?
square. rotate a square and it's still looks the same rotate a trap and you can tell it's on its side
If a fan has 4 equally spaced blades what is the least number of degrees that you can rotate the fan onto itself?
With 4 equally spaced blades on a fan, you can rotate the fan onto itself with a minimum of 90 degrees. Each blade will align with the next blade at a quarter turn, which corresponds to 90 degrees.
Which transformation will map an isosceles trapezoid onto itself?
180°
What is the smallest angle through which you can rotate a regular hexagon onto itself?
60 degrees. You find this by taking 360 and dividing by the total sides (6) which leaves you with the degrees of the exterior angles, this exterior angle is how little you can rotate any polygon for that matter.
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
How many degrees can a decagon can rotate onto itself?
A regular decagon can rotate onto itself at angles that are multiples of ( \frac{360^\circ}{10} ), which is ( 36^\circ ). This means it can rotate by ( 0^\circ ), ( 36^\circ ), ( 72^\circ ), ( 108^\circ ), ( 144^\circ ), ( 180^\circ ), ( 216^\circ ), ( 252^\circ ), ( 288^\circ ), and ( 324^\circ ). In total, there are 10 distinct angles (including ( 0^\circ )) at which the decagon can map onto itself.
