![Page 1: + Bell Work Solve 25 ⅚ -18 ⅜ 5 ⅛ + 7 ⅘. + Bell Work Answer 25 ⅚ -18 ⅜ 25 20/24 18 9/24 7 11/24 5 ⅛ + 7 ⅘ 5 5/40 + 7 32/40 12 37/40](https://reader035.vdocuments.mx/reader035/viewer/2022062219/5a4d1b7a7f8b9ab0599b8a01/html5/thumbnails/1.jpg)
+ Bell WorkSolve
25 ⅚ -18 ⅜
5 ⅛ + 7 ⅘
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+ Bell Work Answer25 ⅚ -18 ⅜
25 20/24 – 18 9/247 11/24
5 ⅛ + 7 ⅘5 5/40 + 7 32/40
12 37/40
![Page 3: + Bell Work Solve 25 ⅚ -18 ⅜ 5 ⅛ + 7 ⅘. + Bell Work Answer 25 ⅚ -18 ⅜ 25 20/24 18 9/24 7 11/24 5 ⅛ + 7 ⅘ 5 5/40 + 7 32/40 12 37/40](https://reader035.vdocuments.mx/reader035/viewer/2022062219/5a4d1b7a7f8b9ab0599b8a01/html5/thumbnails/3.jpg)
+
Lesson 3: Perimeter and Circumference
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+
What is a perimeter?
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+
Perimeter*The distance around an
object.
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+Find the perimeter of this object
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+
Answer:28 Units
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+Find the perimeter of the object
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+
Answer:44 Units
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+Every point on a circle is the same distance from the center of the circle. This distance is called the radius.Radius*: The straight line from the center of the circle to the outer edge.
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+Diameter*: Twice the length of the radius of a circle.
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+Circumference*: The perimeter of a circle.
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+Many ancients thought that the circle was the perfect geometric figure. They were especially interested in the relationship between the diameter of a circle and the circumference of the same circle. They found that it takes approximately 3.14 diameters to go all the way around a circle no matter how small or large the circle is.
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+We now know the exact number of times the diameter will go around a circle. This exact number is a number is a number we call pi (pronounced pie). We represent pi with the symbol π.
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+π is an infinite number meaning that it will go on and on forever. This also means that it is an irrational number. A calculator gives a decimal approximation of π as 3.141592654.(In the book, 3.14 will be used as an approximation for pi when doing calculations.)
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+It takes π diameters to equal the circumference of a circle.Circumference = πD
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+It takes 2π radii to equal the circumference of a circle. Circumference = 2πr
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+Example:The radius of a circle is 3 cm. Find the circumference of the circle.
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+Answer:Circumference = 2πr
= 2π(3 cm)= 2(3.14)(3 cm)= 18.84 cm
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+Example:The circumference of a circle is 24 meters. Find the radius of the circle.
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+Answer:Circumference = 2πr
24 m = 2πr 24 m = 2(3.14)(r) 24 m = 6.28r r = 3.82m
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+Find the perimeter of the figure
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+
Answer:Perimeter = 10 ft +10 ft + 8 ft + (2π(4 ft)/2) = 28 ft + (2(3.14)(4 ft)/2)
= 28 ft + 12.56 ft = 40.56 ft
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+Practice:The length of a rectangle is 10 cm. The width of the rectangle is 5 cm. Find the perimeter of the rectangle.
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+Practice:The perimeter of a square is 12 meters. What is the length of one side of the square?
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+
Practice:The radius of a circle is 5 inches. Find the circumference of the circle.
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+
HW: Lesson 3 #1-30Due Tomorrow