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A rectangle is one of them

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โˆ™ 2013-07-22 12:00:13
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Algebra

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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: What figure has two lines of symmetry and two rotations of symmetry?
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Related questions

What figure has two lines of symmetry and no corners?

An ellipse.


What type of figure has two lines of symmetry?

A rectangle is one of them


Can a figure with two or more lines of symmetry can have rotational symmetry?

Yes. A circle has infinitely many lines of symmetry and it also has rotational symmetry of infinite order.


What figure has two lines of symmetry?

Equilateral Triangles (3 lines of symmetry)Rectangles (at least 2 lines of symmetry)Squares (4 lines of symmetry)Rhombuses (at least 2 lines of symmetry)Any regular polygon (at least 5 lines of symmetry)


Can a octangon and a square make a figure with two or more lines of symmetry?

No.


How many lines of symmetry does a irregular figure have?

It depends on the irregular figure. A rectangle, for example, has two.


What figure has exactly two lines of symmetry?

with corners: rectangles and rhombiwithout corners: ovals (ellipse)The diagonals are the two lines of symmetry of any rhombus that is not a square.


Can a figure have line symmetry and not rotational symmetry?

Yes. An ellipse (oval) has two lines of symmetry, but not a rotational symmetry. A parabola has one line and no rotation.


Which figure has two pairs of parallel sides and more th an two lines of symmetry?

Square


What figure has two lines of symmetry and has four right angles?

A rectangle and a square, which is also a rectangle.


Where are the two lines of symmetry in a obtuse triangle?

There are no lines of symmetry.


Does 0 have a lines of symmetry?

In this font it has two lines of symmetry.

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