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Page 31 A B C D E The following figures above all have the same area, but may have different perimeters. Which of the figures has the smallest perimeter?

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Presentation on theme: "Page 31 A B C D E The following figures above all have the same area, but may have different perimeters. Which of the figures has the smallest perimeter?"— Presentation transcript:

1 Page 31 A B C D E The following figures above all have the same area, but may have different perimeters. Which of the figures has the smallest perimeter? Describe the difference between AREA and PERIMETER of a given shape.

2 Page 31 How many sides make up the perimeter of the triangle?
How many sides make up the perimeter of the square?

3 (2x) + (2x) + (x – 8) (x + 2) + (x + 2) + (x + 2) + (x + 2) Page 31
Write an expression for the perimeter of the triangle. Write an expression for the perimeter of the square. (2x) + (2x) + (x – 8) Note: There are multiple ways that you can write the equations without changing their meaning. (x + 2) + (x + 2) + (x + 2) + (x + 2)

4 5x – 8 4(x+2)  4x + 8 Page 31 (2x) + (2x) + (x – 8)
Simplify your expression: (2x) + (2x) + (x – 8) 5x – 8 (x + 2) + (x + 2) + (x + 2) + (x + 2) 4(x+2)  4x + 8

5 Page 31 Triangle Square 5x – 8 = 4x + 8 Find the value of x that makes the expressions equivalent in value to each other.

6 Page 31 Zero Positive Negative Positive Positive Positive Zero

7 Page 32 Which equations appear to be very difficult to solve?
Which equations do not appear to be very difficult to solve?

8 Page 32  Least difficult to solve: ______ , ______ , and ______ Most difficult to solve: ______ , ______ , and ______. Begin by simplifying each side of the equation.

9 Page 34 Step 1: Simplify each side of the equation by combining like terms. Step 2: Solve for the value of the given variable.

10 Page 34 Step 1: Simplify each side of the equation by combining like terms. Step 2: Solve for the value of the given variable.


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