Area of a Circle By: Sean Ovelmen and Oliver O’Bryan 06.03.09
Problem We had to try and figure out a way to find the area of a circle.
Process 1/3 We cut the circle into 20 small triangles and pasted them into a “rectangle”
Process 2/3 So because the area of a normal rectangle is Length x Width, then we could substitute Length for Circumference and Width for Radius.
Process 3/3 This was the Process of which we came up with a simplified version for the area or a circle  A= L x W  A= C/2 x r  A= πd/2 x r  A= π2r/2 x r  A= πr x r  A= πr 2
Chalanges Cutting exactly correct was very difficult as well as pasting the pieces down accuratly.
Solution In Conclusion the formula for finding the are of a circle is πr 2

Circle Reflection Sean & Oliver

  • 1.
    Area of aCircle By: Sean Ovelmen and Oliver O’Bryan 06.03.09
  • 2.
    Problem We hadto try and figure out a way to find the area of a circle.
  • 3.
    Process 1/3 Wecut the circle into 20 small triangles and pasted them into a “rectangle”
  • 4.
    Process 2/3 Sobecause the area of a normal rectangle is Length x Width, then we could substitute Length for Circumference and Width for Radius.
  • 5.
    Process 3/3 Thiswas the Process of which we came up with a simplified version for the area or a circle A= L x W A= C/2 x r A= πd/2 x r A= π2r/2 x r A= πr x r A= πr 2
  • 6.
    Chalanges Cutting exactlycorrect was very difficult as well as pasting the pieces down accuratly.
  • 7.
    Solution In Conclusionthe formula for finding the are of a circle is πr 2