The video tutorial reviews key concepts about circles, including parts like diameter, radius, and chord. It explains how to calculate the circumference and area of a circle using formulas involving pi. The tutorial also covers how to find the diameter and radius from a given circumference and demonstrates calculating the shaded area between a square and a circle. The session is designed to prepare students for an upcoming quiz on these topics.

What is the term for a line segment that passes through the center of a circle and connects two points on the circle?

• Radius

• Chord

• Diameter

• Circumference

If the radius of a circle is 5 cm, what is the diameter?

• 10 cm

• 5 cm

• 15 cm

• 20 cm

Which formula can be used to calculate the circumference of a circle?

• Diameter times pi

• Radius squared times pi

• Radius times diameter

• Diameter plus radius

A circle has a radius of 7 cm. What is its circumference using pi as 3.14?

• 28 cm

• 14 cm

• 43.96 cm

• 21.98 cm

What is the formula for the area of a circle?

• Radius squared times pi

• Diameter times pi

• Radius times pi

• Diameter squared times pi

If a circle has a diameter of 10 cm, what is its area using pi as 3.14?

• 78.5 cm²

• 314 cm²

• 31.4 cm²

• 50 cm²

Given a circumference of 31.4 cm, what is the diameter of the circle using pi as 3.14?

• 5 cm

• 10 cm

• 15 cm

• 20 cm

How do you find the radius if you know the circumference of a circle?

• Multiply the circumference by 2

• Divide the circumference by 2

• Multiply the circumference by pi

• Divide the circumference by pi

In a problem involving a square and a circle, if the side of the square is 10 cm, what is the diameter of the circle inscribed in it?

• 15 cm

• 20 cm

• 10 cm

• 5 cm

How do you calculate the shaded area when a circle is inscribed in a square?

• Subtract the area of the circle from the area of the square

• Divide the area of the square by the area of the circle

• Add the area of the square and the circle

• Multiply the area of the square by the area of the circle