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National Trail

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Pra a do Papa is located at Belo Horizonte, capital of Minas Gerais. ... In 1980, Pope John Paul II went to visit the city of Belo Horizonte. ... – PowerPoint PPT presentation

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Title: National Trail


1
National Trail
Praça do Papa
  • Ms.Freire Lucia Helena
  • By Alexandre, Gustavo, Jacques e Raphael

2
History
  • Praça do Papa is located at Belo Horizonte,
    capital of Minas Gerais. Years ago Praça do Papa
    was called Israel Pinheiro, name given by
    Juscelino Kubitschek in homage to his friend.
    Israel Pinheiro was the mayor of Minas Gerais. In
    1980, Pope John Paul II went to visit the city of
    Belo Horizonte. The pope celebrated an outdoor
    mass at the place. Afterwards the public squares
    name changed to
  • Praça do Papa.
  • Nowadays the place is
  • used for shows, celebrations
  • and masses. The public
  • square is located between
  • Rua do Amendoim and Mangabeiras Park. The
    population elected the place an official symbol
    of the city.

3
Mathematical Problem
  • Problem
  • The city hall of Belo Horizonte is organizing a
    show, presenting Caetano Velloso at the Praça do
    Papa. They are trying to get funds for orphanages
    of the city. The City Hall asked us to find the
    area of the place giving us the measurements of
    base1 and base 2 of the stage that is a trapezoid
    and also giving one of the angles in the
    trapezoid. They told us that the perimeter of the
    stage is equal to the diameter of the place that
    has a shape of a circle. They also marked the
    center of the circle for us. We have to know the
    area of the place, how many people can be in the
    show area (considering 1 person per square
    meter), see how much money we can make
    (considering that the price of the ticket is 18
    reais), and inform them of the circumference so
    as to calculate how many meters of gate will we
    need to guarantee security.

4
Solving the problem
  • We found the base of the right triangle
  • We found the hypotenus of the triangle
  • We found the perimeter of the trapezoid
  • We found the diameter of the circle.
  • We found the area and the circumference of the
    circle.

5
  • We found a triangle, which is a special one(30,
    60, 90).The side opposite to the 30º b,
    opposite to 60º b SQRT 3, and opposite to 90º
    2b. Through this we found the permiter of the
    trapezoid that is equal to the diameter of the
    public square.
  • 30m 20m 10m 10m Perimeter of the
    Trapezoid
  • 70m Perimeter of the Trapezoid
  • 70m Diameter of the Circle
  • Circumference ?d
  • Circumference 70 3.14
  • Circumference 219,8m
  • Area ?r²
  • Area 3.14 35²
  • Area 3846.5m²

6
Results
  • Circumference 219.8m
  • Gate surrounding 220m
  •  
  • Area 3,846.5m²
  • 1 Person 1m²
  • Capacity 3,846 people
  • 1 ticket R18,00
  • Maximum Funds R69.228,00
  • Caetano Velloso donation R772,00
  • Total money for the Orphanages R70.000,00
  •  

7
Bibliography
  • www.belotur.com.br
  • www.google.com.br
  • www.cade.com.br
  • www.uol.com.br/bhonline/pracas.htm
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