Contributor: Erika Wargo. Lesson ID: 12576
What do pi and pie have in common, besides two letters? Pi helps you calculate the circumference of a circle, and helps bakers make pies! Learn the parts of a circle and how to use them to measure!
Let's say you are a swimmer practicing for the Olympics. You need to swim a certain distance, so you lap around the edge of your round swimming pool.
Many objects that you use and see every day are circles.
A circle is made up of points that are the same distance from the center. There are three main parts to a circle.
Check and see how you did.
Click on each + sign to read a description of each part of the circle:
Now that you are familiar with the parts of a circle, learn more about calculating the circumference of a circle with an activity.
Complete the following steps:
Next, watch this video from Don't Memorise to understand where pi came from and why we use it.
What is the Circumference of a Circle? | Perimeter of a Circle | Don't Memorise:
After you have completed the activities above, consider the following:
At the beginning of the lesson, you were presented with a question about a circular pool:
Review the example below:
To find the circumference of a circle, use the formula, C = pi (Π) x D.
You are given a radius of 5 feet, so to find the diameter, multiply the radius by 2. 5 x 2 = 10, so the diameter is 10.
Since the diameter is 10 and pi is 3.14, 10 x 3.14 = 31.4 feet. The circumference, or distance around the circular pool, is 31.4 feet.
One way to remember the formula for circumference is to think about a cherry pie:
"Cherry pie is delicious" or C = Π x D.
In the formula, think of the "C" for circumference as "cherry," the Π symbol as "pie," and the "D" for diameter as "delicious."
In your math journal, write a response to the following:
In the Got It? section, you will practice calculating the circumference of a circle as you complete interactive practice and move around a life-size circle.