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What else can I help you with?
What is a segment whose endpoints are the center of a circle and a point on a circle?
This segment would be the radius of a circle.
What is the circumference of the circle whose area is 16 times the area of the circle whose diameter is 1.4m?
The circumference of a circle whose area is 16 times the area of a circle whose diameter is 1.4m is: 17.6 cm
An angle whose vertex is in the center of a circle and whose sides intersect is called?
That's a "central angle", but the part that really fascinates me is this: What would it look like if you hadan angle whose vertex was in the center of the circle and whose sides didn't intersect ? ? ?
What is the diameter of a circle whose circumference is equivalent to pi?
The diameter would be 1.
A polygon whose vertices are on a circle and whose edges are within the circle is an?
Inscribed polygon, since it is inside the circle.
What is the diameter of a circle whose area is 200.96?
The diameter of a circle whose area is 200.96 is: 16
What is an angle whose vertex lies on the circle and whose sides are chords of the circle?
Inscribed angle
An angle whose vertex is on the circumference of a circle and whose sides include chords of the circle?
it is arc angle
What do you call the angle whose vertex on the circle and whose sides contain chords of the circle?
It is an inscribed angle.
What is an incribed angle in circle?
An inscribed angle is an angle whose vertex is on the circle and whose sides are chords.
What is a polygon whose vertices are on a circle and whose edges are within the circle?
A polygon whose vertices are on a circle and whose edges are within the circle is called a "cyclic polygon." In a cyclic polygon, all vertices lie on the circumference of the circle, and the entire shape is enclosed by the circle. Examples include regular polygons like triangles, quadrilaterals, and pentagons, as long as they are inscribed within the circle. The circle is often referred to as the circumcircle of the polygon.
What is the area of the region bounded by its inscribe and circumscribe circle whose side of a square is 10cm?
If I understand your question correctly, you would need to subtract the area of the inscribed circle from the circumscribed circle. Which would approximately be 78.60cm squared.
