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radius
    diameter



                  Circle
               A closed curved
                with all points
π                     •
                  the same
                                       origin
                distance from
                    center

    area
                            circumference
Origin
• The origin is the
  center of the           origin
  circle.
• All points on a
  circle are the same     A
  distance from the
  origin.
• A circle is named
  by its center.
• Name: Circle A
Diameter
• The diameter is the
  distance of a line
  segment going across a    diameter

  circle through its
  center. AB
• It divides the circle
  exactly in half.
• Is viewed as a line of
  symmetry.
• Symbol is lower case d.
Radius
• Radius is the distance
  from the center of the
  circle to any point on
  the circle.
• Radius is one-half the
  length of the diameter.
• Symbol is lower case r.
Circumference
• Circumference
  refers to the total
  distance around
  the outside of a
  circle.
• Can also be called
  the perimeter of a
  circle.
• Symbol is an upper
  case C.
Making Connections
• You can estimate
  the age of a tree
  by measuring the         100
                           cm
  circumference of a
  tree. For many
  kinds of trees,
  each 2 cm
  represents one
  year of growth.
Making Connections
• An odometer is an
  instrument used to
  measure the
  distance a vehicle
  travels by counting
  the number of
  wheel revolutions.
Properties of a Circle – Internet Activity
                SITE:     www.harcourtschool.com
             SELECT:      Math / Grade 7 / Glossary
• For each word given,
  write a definition and           Words to Define
                                   Words to Define
  illustrate an example.          circle, circumference,
                                   circle, circumference,
• Record work neatly and             diameter, radius
                                      diameter, radius
  space between each
  definition.
• title and date your page           Tools Required
                                     Tools Required
• Subtitle – Properties of a      pencil, eraser, ruler, red
                                   pencil, eraser, ruler, red
  Circle (underline)                pen, disc, looseleaf
                                     pen, disc, looseleaf
• When you finish, go to
  site www.aplusmath.com
• Select Games, then the
  1st Geometry Version
  of Non-Java Games.
Concept Development
Activity 1
a)  With masking tape label the 4 circular shaped
    objects 1,2,3 and 4.
b) Use the tape measure to find the circumference of
    each object. Measure carefully! (Use cm)
c) Record results in the chart provided as you measure
    each object. Include unit of measure.
Activity 2
a)   Trace around each object and then cut your tracing
     out. Trace and cut carefully! Label traced copy
     (object # ?) Also, put your names on the trace copy.
b)   Fold each circle exactly in half and crease along the
     fold line.
c)   Measure the diameter of each circle.
d)   Record results in the chart provided. Check with me.
Concept Development(con’t)
Activity 3
a) Using the calculator provided, divide each
   objects circumference by its diameter.
b) Record results to the nearest hundredths
   in column C/d. Check results.
c) Look carefully at your results and discuss
   with your partner any similarities you
   notice. Think, and answer the question
   below chart.
d) Check with me.
Clean UP
• Return circular objects to table
• Calculators, scissors, tape and
  measuring tapes back in envelope,
  return to front table.
• Staple circles together give to
  me.
• Turn chart in to me.
• Pick up all small bits of paper and
  put in trash.
• Large pieces of paper to table.
Circumfer-
Group #   Object #    ence (C)
                                  Diameter
                                     (d)
                                             C/d
Circle Properties
• closed curved
• all points same
  distance from
  centre (origin)
• radius
• diameter
• circumference
• area
• pi
Concepts you Should Now
             Know
Origin           • center of a circle

Diameter         • distance across center of circle (d)


Radius           • half the distance of diameter (r)

                distance around the outside of a
Circumference •
                circle ( C )

Ratio of C & d                                     π
                 • Circumference is actually 3.14 ( )
                   bigger than the diameter or about 3
                   times bigger
Ratio Of The Circumference
   Of A Circle To Its Diameter
• If you measure the
  distance around a circle (C)
  and divide it by the           π   (pi)
  distance across the circle
  through its center (d), you
  should always come close
  to a particular value
• We use the Greek letter    π
  to represent this value.
Ratio Of The Circumference
     Of A Circle To Its Diameter
•   The value of π is
    approximately
    3.14159265358979323. . .
                               π   (pi)
• So, C/d always = ___
• Using  π  is a quicker way
  to find the circumference
  of a circle.
•    Usingπ   allow us to
    calculate circumference
    with less measuring,
How   π Helps
• Knowing the value of π,allows us to
  use formulas to calculate
                                     2cm
  circumference.
• If the diameter of a circle is 2 cm,
  how could you calculate the
  circumference?
• C=   π x ___
• Estimate the circumference
• The circumference is ____
Circumference of a Circle
• C=   π x d

• C = 3.14 x 3
                         If the
• C = 9.42cm           diameter is
                           3cm
Circumference of a Circle
• C=   π x d       Estimate
                   Is . . .


• C = 3.14 x 1.5
                                If the
• C = 4.71cm                  diameter is
                                 1.5cm
Circumference of a Circle
                    C = π x d
•   C =π x d         …but we
                    don’t know
•   d =2xr         the diameter
•   d =2x3
•   d =6                      If the
•                           radius is 3m
    C = 3.14 x 6
•   C = 18.84m
Circumference of a Circle
• C=   π xd
                 Estimate
• C = 3.14 x 5    is . .


                               If the
• C = 15.7                  diameter is 5
Diameter of a Circle
What formula
could I use?



               What is the diameter
                of a circle if the
                  circumference
                     is 18.8?
Diameter of a Circle




           What is the diameter
            of a circle if the
              circumference
                 is 13.2?
Diameter of a Circle




           What is the diameter
            of a circle if the
              circumference
                 is 33.9?
Estimate
the area of
this circle.
Seeing the
              square units
                can help.




              Remember
              each block
                is one
Estimate is     square
                 unit
Counting will
           Counting will    Counting square
                             Counting square
         not always give
          not always give     units can give
            an exact          units can give
             an exact          you a good
             answer.
              answer.
                                you a good
                                estimate,
                                 estimate,
                            however, can be
                            however, can be
Actual
  is                        time consuming.
                             time consuming.

                            The formula for
                            The formula for
                            finding the area
                            finding the area
                             of a circle is
                              of a circle is
    Estimate is             A =
                            A =  π x rr x rr
                                 πx x
                               or π r
                               or π r
                                      22
Pie are
 square?
NO, pie are
  round!
Remember        Estimate
 Remember        d area is
A =
A =π x rr x rr
    πx x
  or π r
  or π r
         22




                   Actual
                  area is
Estimated
 area is




  Actual
 area is
Choosing a Formula
• To cut across a circular park has a you
  would travel 0.8 of a kilometer. How far
  would you travel around the park?
• A spoke of a bicycle wheel is 12 cm. What
  will be the distance of one turn of the
  wheel?
Site: www.mathgoodies.com
  Under lessons choose Circumference & Area of a Circle
         1st Start with Circumference of a Circle

• Read the site information.               Symbols are not
• Read, review, understand the              always is lower
  examples.                                 case. R and D
                                          instead of r and d
• Read directions for the questions.
• Do the questions until correct.
• Check with me.                            Units of measure
                                             are not metric.
• Repeat steps above, using:               Miles (mi) instead
      - Area of a Circle                   of kilometers (km)

      - Challenge
                                          You Need:
                                   Pencil, paper,calculator
Site:
 www.mathgoodies.com/lessons/vol2/circumference.html

                                    Symbols are not
                                     always is lower
• Read the site information          case. R and D
                                   instead of r and d
• Read, review, understand
  the examples
• Read directions for the
  questions                            Units of measure
• Do the questions until                are not metric.
                                      Miles (mi) instead
  correct.                            of kilometers (km)

               You Need:
        Pencil, paper,calculator
Site: www.mathgoodies.com
     Choose Challenge Exercise: Read Directions Carefully
•   This activity is to be completed with a partner.
•   Read the site directions carefully.                         FORMULAS
•   You DO NOT need to copy questions or show your
    work.
•   With your partner you are attempting to answer as            C = π x d
    many of the challenge questions as possible.                 d = r x 2
    Remember, get a mental picture, decide what is               r = d – 2
    being asked, choose a formula or create your own,
    work it out. Scrap paper can be used.                      A = π x r x r
•   When you get a correct answer, number and record
    the answer on paper. This paper is to be turned in.
•   If you are unable to get an answer you are allowed to
    skip a question. # each questions, put ? if skipped.
•   DO NOT share information or communicate with
    other groups. Work using a quiet voice as this is a     You Need: Pencil,
    competition.
                                                            paper, calculator.
•   Have fun, but remember the guidelines.

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Properties of a_circle

  • 1.
  • 2.
  • 3.
  • 4.
  • 5. radius diameter Circle A closed curved with all points π • the same origin distance from center area circumference
  • 6. Origin • The origin is the center of the origin circle. • All points on a circle are the same A distance from the origin. • A circle is named by its center. • Name: Circle A
  • 7. Diameter • The diameter is the distance of a line segment going across a diameter circle through its center. AB • It divides the circle exactly in half. • Is viewed as a line of symmetry. • Symbol is lower case d.
  • 8. Radius • Radius is the distance from the center of the circle to any point on the circle. • Radius is one-half the length of the diameter. • Symbol is lower case r.
  • 9. Circumference • Circumference refers to the total distance around the outside of a circle. • Can also be called the perimeter of a circle. • Symbol is an upper case C.
  • 10.
  • 11.
  • 12. Making Connections • You can estimate the age of a tree by measuring the 100 cm circumference of a tree. For many kinds of trees, each 2 cm represents one year of growth.
  • 13. Making Connections • An odometer is an instrument used to measure the distance a vehicle travels by counting the number of wheel revolutions.
  • 14. Properties of a Circle – Internet Activity SITE: www.harcourtschool.com SELECT: Math / Grade 7 / Glossary • For each word given, write a definition and Words to Define Words to Define illustrate an example. circle, circumference, circle, circumference, • Record work neatly and diameter, radius diameter, radius space between each definition. • title and date your page Tools Required Tools Required • Subtitle – Properties of a pencil, eraser, ruler, red pencil, eraser, ruler, red Circle (underline) pen, disc, looseleaf pen, disc, looseleaf • When you finish, go to site www.aplusmath.com • Select Games, then the 1st Geometry Version of Non-Java Games.
  • 15. Concept Development Activity 1 a) With masking tape label the 4 circular shaped objects 1,2,3 and 4. b) Use the tape measure to find the circumference of each object. Measure carefully! (Use cm) c) Record results in the chart provided as you measure each object. Include unit of measure. Activity 2 a) Trace around each object and then cut your tracing out. Trace and cut carefully! Label traced copy (object # ?) Also, put your names on the trace copy. b) Fold each circle exactly in half and crease along the fold line. c) Measure the diameter of each circle. d) Record results in the chart provided. Check with me.
  • 16. Concept Development(con’t) Activity 3 a) Using the calculator provided, divide each objects circumference by its diameter. b) Record results to the nearest hundredths in column C/d. Check results. c) Look carefully at your results and discuss with your partner any similarities you notice. Think, and answer the question below chart. d) Check with me.
  • 17. Clean UP • Return circular objects to table • Calculators, scissors, tape and measuring tapes back in envelope, return to front table. • Staple circles together give to me. • Turn chart in to me. • Pick up all small bits of paper and put in trash. • Large pieces of paper to table.
  • 18.
  • 19. Circumfer- Group # Object # ence (C) Diameter (d) C/d
  • 20. Circle Properties • closed curved • all points same distance from centre (origin) • radius • diameter • circumference • area • pi
  • 21. Concepts you Should Now Know Origin • center of a circle Diameter • distance across center of circle (d) Radius • half the distance of diameter (r) distance around the outside of a Circumference • circle ( C ) Ratio of C & d π • Circumference is actually 3.14 ( ) bigger than the diameter or about 3 times bigger
  • 22.
  • 23. Ratio Of The Circumference Of A Circle To Its Diameter • If you measure the distance around a circle (C) and divide it by the π (pi) distance across the circle through its center (d), you should always come close to a particular value • We use the Greek letter π to represent this value.
  • 24. Ratio Of The Circumference Of A Circle To Its Diameter • The value of π is approximately 3.14159265358979323. . . π (pi) • So, C/d always = ___ • Using π is a quicker way to find the circumference of a circle. • Usingπ allow us to calculate circumference with less measuring,
  • 25. How π Helps • Knowing the value of π,allows us to use formulas to calculate 2cm circumference. • If the diameter of a circle is 2 cm, how could you calculate the circumference? • C= π x ___ • Estimate the circumference • The circumference is ____
  • 26. Circumference of a Circle • C= π x d • C = 3.14 x 3 If the • C = 9.42cm diameter is 3cm
  • 27. Circumference of a Circle • C= π x d Estimate Is . . . • C = 3.14 x 1.5 If the • C = 4.71cm diameter is 1.5cm
  • 28. Circumference of a Circle C = π x d • C =π x d …but we don’t know • d =2xr the diameter • d =2x3 • d =6 If the • radius is 3m C = 3.14 x 6 • C = 18.84m
  • 29. Circumference of a Circle • C= π xd Estimate • C = 3.14 x 5 is . . If the • C = 15.7 diameter is 5
  • 30. Diameter of a Circle What formula could I use? What is the diameter of a circle if the circumference is 18.8?
  • 31. Diameter of a Circle What is the diameter of a circle if the circumference is 13.2?
  • 32. Diameter of a Circle What is the diameter of a circle if the circumference is 33.9?
  • 33.
  • 35. Seeing the square units can help. Remember each block is one Estimate is square unit
  • 36. Counting will Counting will Counting square Counting square not always give not always give units can give an exact units can give an exact you a good answer. answer. you a good estimate, estimate, however, can be however, can be Actual is time consuming. time consuming. The formula for The formula for finding the area finding the area of a circle is of a circle is Estimate is A = A = π x rr x rr πx x or π r or π r 22
  • 37. Pie are square? NO, pie are round!
  • 38. Remember Estimate Remember d area is A = A =π x rr x rr πx x or π r or π r 22 Actual area is
  • 39. Estimated area is Actual area is
  • 40. Choosing a Formula • To cut across a circular park has a you would travel 0.8 of a kilometer. How far would you travel around the park? • A spoke of a bicycle wheel is 12 cm. What will be the distance of one turn of the wheel?
  • 41. Site: www.mathgoodies.com Under lessons choose Circumference & Area of a Circle 1st Start with Circumference of a Circle • Read the site information. Symbols are not • Read, review, understand the always is lower examples. case. R and D instead of r and d • Read directions for the questions. • Do the questions until correct. • Check with me. Units of measure are not metric. • Repeat steps above, using: Miles (mi) instead - Area of a Circle of kilometers (km) - Challenge You Need: Pencil, paper,calculator
  • 42. Site: www.mathgoodies.com/lessons/vol2/circumference.html Symbols are not always is lower • Read the site information case. R and D instead of r and d • Read, review, understand the examples • Read directions for the questions Units of measure • Do the questions until are not metric. Miles (mi) instead correct. of kilometers (km) You Need: Pencil, paper,calculator
  • 43. Site: www.mathgoodies.com Choose Challenge Exercise: Read Directions Carefully • This activity is to be completed with a partner. • Read the site directions carefully. FORMULAS • You DO NOT need to copy questions or show your work. • With your partner you are attempting to answer as C = π x d many of the challenge questions as possible. d = r x 2 Remember, get a mental picture, decide what is r = d – 2 being asked, choose a formula or create your own, work it out. Scrap paper can be used. A = π x r x r • When you get a correct answer, number and record the answer on paper. This paper is to be turned in. • If you are unable to get an answer you are allowed to skip a question. # each questions, put ? if skipped. • DO NOT share information or communicate with other groups. Work using a quiet voice as this is a You Need: Pencil, competition. paper, calculator. • Have fun, but remember the guidelines.