Definitions
Area
Circumference
Theorems
100

A segment that connects any point on the circle with the center of that circle.

What is a radius?

100

What is the area of a circle with a radius of 3?

The area of the circle is 9 pi.

100

What is the circumference of a circle with a radius of 1?

2 pi.

100

Tangent segments to a circle from the same point are congruent.

What are tangent segments?
200

A line, coplanar with the circle, intersects the circle at exactly one point.

What is a tangent?

200

What is the area of a semicircle with a radius of 12?

The area of the semicircle is 72 pi.

200

What is the circumference with a radius of 6?

12 pi.

200

Ch 6.1, #6c. Name the most useful theorem and solve the problem.

8 pi minus 8 root 3. 

A triangle inscribed in a semicircle.

300

A line that intersects that circle at two distinct points.

What is a secant?

300

What is the area of a 3/4 circle with a radius of 6 cm?

The area of the 3/4 circle is 24π cm².

300

What is the circumference of a semicircle with a radius of 8?

8 pi.

300

Explain the theorem, 'Triangle inscribed in a semicircle'.

If a triangle is inscribed in a semicircle so that one of its sides is a diameter, then the triangle is a right triangle.

400

A part of the interior of a circle bounded by the sides of a central angle and its corresponding arc.

What is a sector?

400

What is the area of the sector that has a central angle of 36 degrees with a radius of 15?

The area of the sector is 22.5 pi.

400

What is the circumference of a 3/4 circle with a radius of 16?

24 pi.

400

Explain the theorem, 'Radius to the point of tangency'.

If a line is tangent to a circle, then the radius to the point of tangency is perpendicular to that line.

500

The segment drawn from an exterior point to the center of a circle is the angle bisector of the angle formed by the tangent segments from that point.

What is a corollary?

500

DOUBLE JEOPARDY!!!!!!!!

Ch 6.2 #16a

40 pi.

500

DOUBLE JEOPARDY!

What is the circumference of a 6/7 circle with a radius of 67

804/7

500

Ch 6.2 #23a

Proof check