"The Area of ​​a Triangle" Calculation of the Area of ​​a Polygon PPT Courseware 3

"The Area of ​​a Triangle" Calculation of the Area of ​​a Polygon PPT Courseware 3

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"The Area of ​​a Triangle" Calculation of the Area of ​​a Polygon PPT Courseware 3

Are the areas of the three triangles below equal? Why?

The area of ​​the red triangle: 6×4÷2=12 (square centimeters)

The area of ​​the black triangle: 6×4÷2=12 (square centimeters)

The area of ​​the green triangle: 6×4÷2=12 (square centimeters)

①According to the conclusion that the areas of triangles with equal bases and equal heights are equal, as long as the original triangle is divided into four small triangles with equal bases and equal heights, their areas must be equal. To find these four small triangles with equal bases and equal heights, you only need to divide one side of the original triangle into four equal parts, and then connect each dividing point to the vertex opposite this side.

② You can also divide the original triangle into two equal parts first, and then divide each part into two equal parts.

③ You can also divide each side of the original triangle into equal parts, and then connect the midpoints of the three sides.

The diagonals of the parallelogram divide the parallelogram into two equal triangles, each with an area half the area of ​​the parallelogram; point A is the midpoint of the base of one of the triangles. According to the fact that the areas of triangles with equal bases and equal heights are equal, the area of ​​the colored triangle is half the area of ​​this triangle, which is one-quarter of the area of ​​the parallelogram. So the area of ​​the colored triangle is 48÷4=12 (m2).

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For more information about the PPT courseware "Calculating the Area of ​​a Polygon and the Area of ​​a Triangle", please click the Calculation of the Area of ​​a Polygon ppt and the Area of ​​a Triangle ppt tag.

"The Area of ​​a Triangle" Calculation of the Area of ​​a Polygon PPT Courseware 4:

"The Area of ​​a Triangle" Calculation of the Area of ​​a Polygon PPT Courseware 4 Operation and exploration requirements: (1) What figure can be created by putting two identical triangles together? (2) Can you calculate the area of ​​the spelled out figure? (3) The spelled out figure is the same as the original triangle..

"The Area of ​​a Triangle" Calculation of the Area of ​​a Polygon PPT Courseware 2:

"Area of ​​Triangles" Calculation of the Area of ​​Polygons PPT Courseware 2 Review Import (1) What is the formula for calculating the area of ​​a triangle? How is it derived? The formula for the area of ​​a triangle: S=ah2 (2) Who can tell me the formula for the area of ​​a triangle and the formula for a parallelogram...

"The Area of ​​a Triangle" Calculation of the Area of ​​a Polygon PPT Courseware:

"The Area of ​​a Triangle" Calculation of the Area of ​​Polygons PPT Courseware Group Cooperation Tips Board 1. Do it: Find a way to convert triangles into the shapes you have learned. 2. Find out: What is the relationship between the transformed shape and the original triangle? 3. Think about it: the area of ​​a triangle..

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