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What numbers from 0 to 9 have symmetry?
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How many degrees in a pie chart is 15 percent?
A pie chart is a circle, which has 360 degrees. So 15% of 360 is 54 degrees.
How many degrees are in a parallelogram?
The 4 angles in a parallelogram add up to 360 degrees.
How much degrees is a parallelogram?
The 4 interior angles add up to 360 degrees
What is two thirds on a pie graph?
A full pie graph is 360 degrees.2/3 of that = 240 degrees.(what is left over is the other one-third = 120 degrees)
Do a square have a rotational symmetry?
Yes, a square has rotational symmetry. It has rotational symmetry of order 4, which means it can be rotated by 90 degrees, 180 degrees, and 270 degrees to coincide with its original position.
How many degrees is the rotational symmetry for a pentagon?
A pentagon has roatotional symmetry only if it is a regulat pentagaon. In that case, it has a rotational symmetry of 360/5 degrees and its multiples. That is, 72, 144, 216, and 288 degrees.
A line has how many rotational symmetry?
A line has 180 degrees rotational symmetry.
Does a pentagon have 180 degrees rotational symmetry?
No - a pentagon has 120 degree rotational symmetry.
Does c have 180 degrees rotational symmetry?
No, it does not.
Does a parallelogram have a rotation symmetry?
Yes, 180 degrees. In the degenerate case that the parallelogram is a square, then 90 degrees.
Does a diamond have rotational symmetry?
yes it does it has all of the degrees......yes,90 degrees,180 degrees, and 270 degrees
Does a diamond have a rotational symmetry of 180 degrees?
yes
What is the angle of symmetry for an isosceles triangle?
30 degrees
Is there rotational symmetry in a parallrelogram?
Yes; 180 degrees.
Does the letter A have 180 degrees rotation symmetry?
Yes.
What quadrilaterals have a rotational symmetry of order 4?
A quadrilateral with a rotational symmetry of order 4 is one that can be rotated 90 degrees, 180 degrees,270 degrees, and 360 degrees onto itself. The most common examples of such quadrilaterals are the square and the rhombus. In these shapes, each rotation results in the same appearance, demonstrating their high degree of symmetry.
