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Finding Area of Irregular Shapes - Trigonometry | MAC 1114, Study Guides, Projects, Research of Trigonometry

Material Type: Project; Professor: Condor; Class: Trigonometry; Subject: MAC, Mathematics: Calc&Precalc; University: Manatee Community College; Term: Unknown 1989;

Typology: Study Guides, Projects, Research

Pre 2010

Uploaded on 08/18/2009

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MAC 1114 Trigonometry
Finding Area of Irregular Shapes
Part 1
Find the area of the following figure using two different methods.
1) First measure the side lengths and angles using a ruler and a protractor.
2) Remember that the interior angles of a closed region should total (n-2)(180) where n is the
number of sides. Check to see that yours are adding up to the correct number.
3) Divide the area into two triangles.
4) Use the triangle area formula Area =
2
1
ab Sin C twice to find the total area.
Y
X
5) Find the coordinates of the vertices.
6) Compute the area of the same region using the latitude and departure method.
7) Compute the percent error between the two area results.
A detailed explanation can be fount at
1
pf3
pf4

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MAC 1114 Trigonometry

Finding Area of Irregular Shapes

Part 1 Find the area of the following figure using two different methods.

  1. First measure the side lengths and angles using a ruler and a protractor.
  2. Remember that the interior angles of a closed region should total (n-2)(180) where n is the number of sides. Check to see that yours are adding up to the correct number.
  3. Divide the area into two triangles.
  4. Use the triangle area formula Area = 2 1 ab Sin C twice to find the total area. Y X
  5. Find the coordinates of the vertices.
  6. Compute the area of the same region using the latitude and departure method.
  7. Compute the percent error between the two area results. A detailed explanation can be fount at

http://www.ce.memphis.edu/1112/notes/angles/Surveying_traverse.pdf Part 2 Find the area of the following figure using two different methods.

  1. First measure the side lengths and angles using a ruler and a protractor.
  2. Remember that the interior angles of a closed region should total (n-2)(180) where n is the number of sides. Check to see that yours are adding up to the correct number.
  3. Divide the area into three triangles.
  4. Use the triangle area formula Area = 2 1 ab Sin C and any other trigonometry formulas to to find the total area. Y X
  5. Find the coordinates of the vertices.
  6. Compute the area of the same region using the latitude and departure method.
  7. Compute the percent error between the two area results.
  • 36387 108927.