Perimeter. Perimeter is the distance around a shape. You can use grid. Step 1 On grid paper, draw a rectangle that has a length

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Lesson 13.1 Perimeter Perimeter is the distance around a shape. You can use grid paper to count the number of units around the outside of a rectangle to find its perimeter. How many feet of ribbon are needed to go around the bulletin board 5 ft 3 ft Step 1 On grid paper, draw a rectangle that has a length of 5 units and a width of 3 units. Step 2 Find the length of each side of the rectangle. Mark each unit of length as you count. 3 5 3 Step 3 Add the side lengths. 5 1 3 1 5 1 3 5 16 The perimeter is 16 feet. 5 So, 16 feet of ribbon are needed to go around the bulletin board. 1. What is the perimeter of this square 1 1 1 5 centimeters Find the perimeter of the rectangle or square. 2. 3. 4. 2 m 6 m 7 m 4 m meters centimeters meters 13-5

Lesson 13.2 Area Area is the measure of the number of unit squares needed to cover a surface. A unit square is a square with a side length of 1 unit. It has an area of 1 square unit. Find the area of the rectangle at the right. You can use the formula Area 5 base 3 height. Step 1 Identify one side as the base. The base is 14 feet. base Step 2 Identify a perpendicular side as the height. 8 height The height is feet. base Step 3 Use the formula to find the area. Area 5 base 3 height 5 14 3 8 5 112 So, the area of the rectangle is 112 square feet. Find the area of the rectangle or square. 1. 6 m 2. 13 m 19 ft 7 ft 3. 4. 14 in. 30 ft 30 ft 3 in. 13-7

Lesson 13.3 Area of Combined Rectangles Find the area of the combined rectangles. 10 mi 9 mi 8 mi 18 mi Step 1 First, find the area of each section of the shape. LEFT RIGHT 5 10 3 9 5 8 3 8 Think: 18 2 10 5 8 5 90 5 64 Step 2 Add the two areas. 90 1 64 5 154 So, the total area is 154 square miles. Find the area of the combined rectangles. 1. 10 cm 2. 6 m 20 m 2 m 3. 9 m 3 m 9 m 9 m 9 m 4 cm 10 m 26 m 4. 13 ft 5. 24 mi 6. 5 ft 18 mi 16 mi 18 in. 7 in. 4 in. 7 ft 9 mi 14 in. 7 in. 4 ft 13-9

Lesson 13.4 Find Unknown Measures Fred has 30 yards of fencing to enclose a rectangular vegetable garden. He wants it to be 6 yards wide. How long will his vegetable garden be Step 1 Decide whether this problem involves area or perimeter. Step 2 Use a formula for perimeter. The width is 6 yards. The perimeter is 30 yards. The length is unknown. Step 3 Find the value of l. The length of Fred s garden will be 9 yards. 6 yd Think: The fencing goes around the outside of the garden. This is a measure of perimeter. P 5 (2 3 l) 1 (2 3 w) 30 5 (2 3 l) 1 (2 3 6) 30 5 (2 3 l) 1 12 18 5 2 3 l, so the value of l is 9. Carol has 120 square inches of wood. The piece of wood is rectangular and has a height of 10 inches. How long is the base 10 in. Step 1 Decide whether this problem involves area or perimeter. Step 2 Use a formula for area. The height is 10 inches. The area is 120 square inches. The length is unknown. Step 3 Find the value of b. Think: Square inches is a measure of area. 120 5 b 3 10 Since 120 5 12 3 10, the value of b is 12. The base of Carol s piece of wood is 12 inches. Find the unknown measure. 1. 2. 5 in. 8 feet Perimeter 5 40 inches Area 5 72 square feet width 5 height 5 13-11

Lesson 13.5 Problem Solving Find the Area Use the strategy solve a simpler problem. Marilyn is going to paint a wall in her bedroom. The wall is 15 feet long and 8 feet tall. The window takes up an area 6 feet long and 4 feet high. How many square feet of the wall will Marilyn have to paint Read the Problem What do I need to find I need to find how many square feet of the wall Marilyn will paint. What information do I need to use The paint will cover the wall. The paint will not cover the window. The base of the wall is 15 feet and the height is 8 feet. The base of the window is 6 feet and the height is 4 feet. How will I use the information I can solve simpler problems. Find the area of the wall. Then, find the area of the window. Last, subtract the area of the window from the area of the wall. Solve the Problem First, find the area of the wall. 5 15 3 8 5 120 square feet Next, find the area of the window. 5 6 3 4 5 24 square feet Last, subtract the area of the window from the area of the wall. 120 2 24 96 square feet So, Marilyn will paint 96 square feet of her bedroom wall. 1. Ned wants to wallpaper the wall of his bedroom that has the door. The wall is 14 feet wide and 9 feet high. The door is 3 feet wide and 7 feet high. How many square feet of wallpaper will Ned need for the wall 2. Nicole has a rectangular canvas that is 12 inches long and 10 inches wide. She paints a blue square in the center of the canvas. The square is 3 inches on each side. How much of the canvas is NOT painted blue 13-13