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MATH 3A CHAPTER NINE PERIMETER AND AREA. LEARNING TARGETS AFTER YOU COMPLETE THIS CHAPTER, YOU WILL BE ABLE TO: CALCULATE PERIMETERS FOR REGULAR AND IRREGULAR.

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Presentation on theme: "MATH 3A CHAPTER NINE PERIMETER AND AREA. LEARNING TARGETS AFTER YOU COMPLETE THIS CHAPTER, YOU WILL BE ABLE TO: CALCULATE PERIMETERS FOR REGULAR AND IRREGULAR."— Presentation transcript:

1 MATH 3A CHAPTER NINE PERIMETER AND AREA

2 LEARNING TARGETS AFTER YOU COMPLETE THIS CHAPTER, YOU WILL BE ABLE TO: CALCULATE PERIMETERS FOR REGULAR AND IRREGULAR POLYGONS CALCUALTE AREA FOR POLYGONS CALCULATE PERIMETERS USING DIAGONALS USE PYTHAGOREAN THEOREM TO CALCULATE AREAS AND PERIMETERS

3 PERIMETER PERIMETER IS THE DISTANCE AROUND THE OUTISDE OF SHAPES. YOU SIMPLY ADD THE MEASUREMENTS. CAN BE CALCUALTED FOR MANY SHAPES, AND SOME SHAPES HAVE THEIR OWN PERIMETER FORMULA.

4 COMMON PERIMETER FORMULAS Equilateral Triangle P = s + s + s Rhombus P = s + s + s + s Square P = s + s + s + s Rectangle = 2l + 2w (2 lengths + 2 widths) Pentagon (regular) P – s + s + s + s + s Hexagon (regular) P = s + s + s + s + s + s Any other regular polygon P = n(s)

5 Examples – Regular Polygons

6 Examples – Irregular Polygons

7 Perimeters and Diagonals You can use the Pythagorean Theorem to determine the area of the triangles within a shape.

8 Area Area means the surface area of two- dimensional shapes. Each shape has its own area formula:

9 Area Formulas Rectangle A = lw (length times width) Square A = s² (in a square – all sides are equal) Parallelogram A = bh (base times height) Rhombus A = bh (base times height) Trapezoid 1/2h(sum of base 1 and base 2) Triangle 1/2bh (1/2 of the base times the height)

10 Area and Perimeter!!!

11 Some Examples of Area and Perimeter in Actual Real Life

12 Cleveland Brown’s Stadium

13 Jacob’s Field

14 Ak-Rowdy (AKRON)

15


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