Mr. Masonette explains how to calculate the surface area of a cylinder using the formula 2πr² + 2πrh. The video breaks down the formula into parts for circular surfaces and lateral area, substitutes given values for radius and height, and simplifies the equation to find the surface area in terms of Pi. It also demonstrates using 3.14 as an approximation for Pi. The video concludes with a request to subscribe for more math content.

What is the main objective of the video presented by Mr. Masonette?

• To find the volume of a cylinder

• To calculate the surface area of a cylinder in terms of Pi

• To determine the circumference of a circle

• To solve a quadratic equation

Which formula is used to calculate the surface area of a cylinder?

• πr²h

• 2πr² + 2πrh

• 2πr + 2πrh

• πr² + 2πrh

What does the term 'lateral area' refer to in the context of a cylinder?

• The total surface area of the cylinder

• The bottom surface of the cylinder

• The top surface of the cylinder

• The side surface of the cylinder

What is the value of the radius used in the example problem?

• 5 cm

• 10 cm

• 15 cm

• 20 cm

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

• 25 cm

• 30 cm

• 20 cm

• 15 cm

After substituting the values, what is the first step in simplifying the formula?

• Square the radius

• Add the radius and height

• Multiply the radius by the height

• Divide the radius by the height

What is the area of the two circular surfaces in terms of Pi?

• 300π

• 400π

• 200π

• 100π

What is the lateral area of the cylinder in terms of Pi?

• 600π

• 400π

• 300π

• 500π

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

• 600π

• 700π

• 800π

• 900π

How do you convert the surface area from terms of Pi to a numerical value?

• Multiply by 2

• Multiply by 3.14

• Divide by 3.14

• Add 3.14