Mr. Masonette explains how to calculate the surface area of a cylinder using the formula 2πr² + 2πrh. The video breaks down the equation into parts, substitutes given values for radius and height, and simplifies the expression to find the surface area in terms of Pi. The video also demonstrates how to use 3.14 as an approximation for Pi. The tutorial concludes with a call to action for viewers to subscribe for more math videos.

What is the formula used to calculate the surface area of a cylinder in terms of Pi?

• 2πrh

• 2πr² + 2πrh

• πr²h

• πr² + 2πrh

Which part of the formula 2πr² + 2πrh calculates the area of the circular surfaces?

• 2πrh

• πr²

• 2πr²

• 2πr

What does the lateral area of a cylinder refer to?

• The top surface

• The entire surface

• The side surface

• The bottom surface

If the radius of a cylinder is 10 cm, what value should be substituted for r in the formula?

• 10

• 5

• 20

• 15

What is the height of the cylinder used in the example?

• 10 cm

• 15 cm

• 25 cm

• 20 cm

What is the result of simplifying 10² in the formula?

• 10

• 100

• 200

• 1000

How do you calculate the lateral area of the cylinder using the given values?

• Multiply 25 by 10 and then by 2

• Multiply 10 by 10 and then by 2

• Multiply 10 by 25 and then by 2

• Multiply 25 by 25 and then by 2

What is the total surface area of the cylinder in terms of Pi?

• 700π

• 500π

• 800π

• 600π

If Pi is approximated as 3.14, what is the numerical surface area of the cylinder?

• 2198

• 2198π

• 2198 cm²

• 2198π cm²

What should you do if you need to calculate the surface area using a specific value for Pi?

• Divide the result by 3.14

• Multiply the result by 3.14

• Subtract 3.14 from the result

• Add 3.14 to the result