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Congruent circles

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โˆ™ 2011-07-08 23:41:56
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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: Two or more circles with congruent radii are called?
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Related questions

Two or more circles with congruent radii?

Are congruent circles.


What do you call the two or more circles having congruent radii?

A detripage


What is two or more circles with same center called?

Concentric circles.


What are 2 or more circles with the same center called?

concentric circles


What are two or more circles with the same center called?

Concentric circles.


What is halfway across the circle called?

It is the radius. More than one are radii. All the way across is the diameter.


What are the pie shaped pieces of the concentric circles are called?

Since pies are circular, the pie shaped pieces will be more concentric circles.


Singular form of radius?

Radius is the singular. The plural is Radii. 1 radius, more than 1 Radii.


Two or more angles that have the same measures?

Two or more angles that have the same measure are called congruent angles.


What is the trend for atomic radii?

The trend for atomic radii shows that,moving across a period, the elements' atomic radii decrease making it more difficult to dislodge the outermost electron.


What is A polygon that has congruent sides and congruent angles?

A polygon that has congruent sides and congruent angles is called a Regular polygon. If the number of sides is given, you can be more specific. Some examples: 3 congruent sides/angles = equilateral triangle 4 congruent sides/angles = square 5 congruent sides/angles = regular pentagon 6 congruent sides/angles = regular hexagon ...and so on, by adding "regular" in front of the shape's name.


Two or more circles with the same center are?

Concentric circles

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