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Finding Circumference for 4 th and 5 th Grade By Andrea Klee.

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Presentation on theme: "Finding Circumference for 4 th and 5 th Grade By Andrea Klee."— Presentation transcript:

1 Finding Circumference for 4 th and 5 th Grade By Andrea Klee

2 What Is Circumference Circumference is the distance all the way around a circle. The equation to find circumference is 2  r or  multiplied by the diameter of the circle.

3 Some Terms Defined  is said as pie, like the kind you eat – about 3.14 r is the radius of a circle – or half the distance across a circle d is the diameter of a circle – or the distance all the way across a circle – or two radii added together

4 How To Find Circumference If you have the radius: – Multiply the radius by 2 to get the diameter. – Multiply this answer by 3.14 (  ). If you have the diameter: – Multiply the diameter by 3.14 (  ).

5 Let’s Try A Problem Find the diameter or the radius. We are going to find the radius. What is the radius of this circle?

6 Problem Continued The radius is 5. Next, multiply the radius by 2 to get the diameter. Last, multiply the diameter by  or 3.14.

7 Problem Solved The circumference of the circle is 31.4.

8 Here’s Another Problem Find the circumference of this circle.

9 Solution The diameter is 6. Multiply the diameter by  (3.14). The Circumference is 18.84.

10 Links Math.com has everything you might want to know about the parts of circles. This site defines circle, pie, circumference, diameter, and radius. – http://www.math.com/tables/geometry/circles.htm http://www.math.com/tables/geometry/circles.htm

11 Links Prime Mathematics Enrichment is a magazine that has fun projects to do involving circles. – http://www.nrich.maths.org.uk/prime/feb01/magazine.html http://www.nrich.maths.org.uk/prime/feb01/magazine.html

12 Links Math Forum’s Ask Dr. Math This page is a letter sent to Dr. Math asking how the circumference of the Earth was first measured. This offers a little history about circumference. – http://mathforum.org/library/drmath/view/58988.html http://mathforum.org/library/drmath/view/58988.html


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