5 Minute Check Turn to page 696 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book. Parallelogram Triangle 15 · 28 ÷ 2 = 210 in² 840 in² + 210 in² = 1050 in²

5 Minute Check Turn to page 969 in your book.

5 Minute Check Turn to page 969 in your book.

5 Minute Check What is the area of the figure?

5 Minute Check What is the area of the figure? Parallelogram 8 · 11 = 88 cm² Triangle 3 · 8 ÷ 2 = 12 cm² Total Figure 88 cm² + 12 cm²= 100 cm² 3 cm

5 Minute Check What is the area of the figure? 3 cm

5 Minute Check What is the area of the figure? Parallelogram 8 · 6 = 48 m² Triangle 5 · 8 ÷ 2 = 20 m² Total Figure 48 m² + 20 m²= 68 m² 3 cm 5 m

5 Minute Check Do not forget the units. Tomorrow you will need your coordinate plane. When complete, bring to my desk and then work on missing assignments, Accum Rev 11, Blizzard Bag 1 or Compass Learning (in that order). The Blizzard Bag must show all work as shown in the directions.

5 Minute Check Find the area. Complete in your notes. 1. 2. 3. 4.

5 Minute Check Find the area. Complete in your notes. 1.

1. Rectangle 10 · 7 = 70cm² Triangle 7 · 5 ÷ 2 = 17.5cm² 5 Minute Check Find the area. Complete in your notes. 1. Rectangle 10 · 7 = 70cm² Triangle 7 · 5 ÷ 2 = 17.5cm² Total Area = 87.5cm²

5 Minute Check Find the area. Complete in your notes. 2. 6ft 6ft

2. Top Rectangle 5 · 2 = 10m² Bottom Rectangle 3 · 2 = 6m² Overlap 5 Minute Check Find the area. Complete in your notes. 2. Top Rectangle 5 · 2 = 10m² Bottom Rectangle 3 · 2 = 6m² Overlap 1 · 1 = 1m² Total Area = 15m² 6ft 6ft

5 Minute Check Find the area. Complete in your notes. 3.

3. Rectangle 8 · 8 = 64in² Triangle 2.7 · 4 ÷ 2 = 5.4in² Total Area = 5 Minute Check Find the area. Complete in your notes. 3. Rectangle 8 · 8 = 64in² Triangle 2.7 · 4 ÷ 2 = 5.4in² Total Area = 64in² - 5.4in² = 58.6in²

5 Minute Check Find the area. Complete in your notes. 4.

4. Parallelogram 2 · 3 = 6cm² Triangle 2 · 3 ÷ 2 = 3cm² 5 Minute Check Find the area. Complete in your notes. 4. Parallelogram 2 · 3 = 6cm² Triangle 2 · 3 ÷ 2 = 3cm² Total Area = 9cm²

Chapter 6.9.5 Polygons on the Coordinate Plane Wednesday, March 11 Chapter 6.9.5 Polygons on the Coordinate Plane

Polygons on the Coordinate Plane Objective: To draw polygons on the coordinate plane and use coordinates to find lengths. You will need your coordinate grid for today’s lesson.

Polygons on the Coordinate Plane What is the area of the polygon? Do this on your own.

Polygons on the Coordinate Plane What is the area of the polygon? 2 · 3 = 6u²

Polygons on the Coordinate Plane What is the area of the polygon? Do this on your own.

Polygons on the Coordinate Plane What is the area of the polygon? Top Rectangle 2 · 3 = 6u² Bottom Rectangle 2 · 5 = 10u² Triangle 1 · 2 ÷ 2 = 1u² Total Area = 17u²

Polygons on the Coordinate Plane What is the area of the polygon? Do this on your own.

Polygons on the Coordinate Plane What is the area of the polygon? Parallelogram 3 · 7 = 21u² Triangle 4 · 7 ÷ 2 = 14u² Total Area = 35u²

Polygons on the Coordinate Plane What is the area of the polygon?

Polygons on the Coordinate Plane What is the area of the polygon? Parallelogram 4 · 4 = 16u² Triangle 3 · 4 ÷ 2 = 6u² Total Area = 22u²

Polygons on the Coordinate Plane You can use the coordinates of a figure to find its dimensions by finding the distance between two points.

Polygons on the Coordinate Plane To find the distance between two ordered pairs, subtract the unique numbers and take the absolute value.

Polygons on the Coordinate Plane What is the length of LK; L (1,4), K(1, 9)? What are the unique numbers in each ordered pair?

Polygons on the Coordinate Plane What is the length of LK; L (1,4), K(1, 9)? What are the unique numbers in each ordered pair? The length LK is 5

Polygons on the Coordinate Plane What is the length of ST; S (1,5) T(9, 5)? Do this on your own.

Polygons on the Coordinate Plane What is the length of ST; S (1,5) T(9, 5)? I1 – 9I I-8I = 8 The length of ST is 8

Polygons on the Coordinate Plane A polygon has vertices A(2,8), B(7,8), C(7,5), D(2,5). Use the coordinates to find the length of each side. Then find the perimeter of the polygon. Do this on your own.

Polygons on the Coordinate Plane A polygon has vertices A(2,8), B(7,8), C(7,5), D(2,5). Use the coordinates to find the length of each side. Then find the perimeter of the polygon. AB = 5 BC = 3 CD = 5 DA = 3 Perimeter is 16u

Polygons on the Coordinate Plane A polygon has vertices A(-3,-4), B(-3,5), C(2,5), D(2,-4). Use the coordinates to find the length of each side. Then find the perimeter of the polygon. Do this on your own.

Polygons on the Coordinate Plane A polygon has vertices A(-3,-4), B(-3,5), C(2,5), D(2,-4). Use the coordinates to find the length of each side. Then find the perimeter of the polygon. AB = 9 BC = 5 CD = 9 DA = 5 Perimeter is 28u

Polygons on the Coordinate Plane A polygon has vertices A(-3,-4), B(-3,5), C(2,5), D(2,-4). Use the coordinates to find the length of each side. Then find the perimeter of the polygon. AB = 9 BC = 5 CD = 9 DA = 5 What is the area?

Polygons on the Coordinate Plane A polygon has vertices A(-3,-4), B(-3,5), C(2,5), D(2,-4). Use the coordinates to find the length of each side. Then find the perimeter of the polygon. AB = 9 BC = 5 CD = 9 DA = 5 What is the area? 45u²

Polygons on the Coordinate Plane A polygon has vertices R(3,-2), S(7,-2), T(8,-6), V(1,-6). Find the area of the polygon.

Polygons on the Coordinate Plane A polygon has vertices R(3,-2), S(7,-2), T(8,-6), V(1,-6). Find the area of the polygon. Parallelogram 4 · 4 = 16u² Triangle 3 · 4 ÷ 2 = 6u² 16u² + 6u² = 22u²

Polygons on the Coordinate Plane A polygon has vertices X(-7,2), Y(-7,6), Z(-4,2). Find the area of the polygon. Do this on your own.

Polygons on the Coordinate Plane A polygon has vertices X(-7,2), Y(-7,6), Z (-4,2). Find the area of the polygon. 3 · 4 ÷ 2 = 6u²

Polygons on the Coordinate Plane A polygon has vertices A(3,3), B(3,6), C(5,6), D(8,3). Find the area of the polygon. Do this on your own.

Polygons on the Coordinate Plane A polygon has vertices A(3,3), B(3,6), C(5,6), D(8,3). Find the area of the polygon. Rectangle 2 · 3 = 6u² Triangle 3 · 3 ÷ 2 = 4.5u² 6u² + 4.5u² = 10.5u²

Polygons on the Coordinate Plane Each grid square on the zoo map has a length of 200 ft. Find the total distance, in feet, of the distance around the zoo. Do this on your own.

Polygons on the Coordinate Plane Each grid square on the zoo map has a length of 200 ft. Find the total distance, in feet, of the distance around the zoo. 10+7+3+4+4+4+3+7= 42u Since each unit is 200ft, Then the total distance is 42 · 200 = 8400ft

Polygons on the Coordinate Plane Each grid square on the zoo map has a length of 200 ft. A A certain rectangle has a perimeter of 22 units and an area of 30 units². Two of the vertices have coordinates at (2,2) and (2,7). Find the two missing coordinates.

Polygons on the Coordinate Plane Each grid square on the zoo map has a length of 200 ft. A A certain rectangle has a perimeter of 22 units and an area of 30 units². Two of the vertices have coordinates at (2,2) and (2,7). Find the two missing coordinates. (8,2) and (8,7)

Polygons on the Coordinate Plane Each grid square on the zoo map has a length of 200 ft. A A certain rectangle has a perimeter of 22 units and an area of 30 units². Two of the vertices have coordinates at (2,2) and (2,7). Find the two missing coordinates. (8,2) and (8,7) Or ?

Polygons on the Coordinate Plane Each grid square on the zoo map has a length of 200 ft. A A certain rectangle has a perimeter of 22 units and an area of 30 units². Two of the vertices have coordinates at (2,2) and (2,7). Find the two missing coordinates. (8,2) and (8,7) Or (-4,2) and (-4,7)

PARCC 4 4. Select each expression that is equivalent to 5(x + 4). Select all the apply. A. 5x + 4 B. 5x + 20 C. 3x + 2 + 2x + 2 D. 6(x + 4) – (x + 4) E. 6(x + 4) – (x – 4)

PARCC 4 4. Select each expression that is equivalent to 5(x + 4). 5(x + 4) = 5x + 20 Select all the apply. A. 5x + 4 B. 5x + 20 C. 3x + 2 + 2x + 2 = 5x + 4 D. 6(x + 4) – (x + 4)= 6x + 24 – x – 4= 5x + 20 E. 6(x + 4) – (x – 4)= 6x + 24 –x + 4= 5x + 28

PARCC 4 4. Select each expression that is equivalent to 5(x + 4). Substitute 3 for x. Select all the apply. A. 5x + 4 B. 5x + 20 C. 3x + 2 + 2x + 2 D. 6(x + 4) – (x + 4) E. 6(x + 4) – (x – 4)

PARCC 4 4. Select each expression that is equivalent to 5(x + 4). 5(x + 4) = 5(3 + 4) = 35 Select all the apply. A. 5x + 4= 19 B. 5x + 20 = 35 C. 3x + 2 + 2x + 2 = 19 D. 6(x + 4) – (x + 4)= 6(3+4) –(3+4) = 35 E. 6(x + 4) – (x – 4)= 6(3+4) –(3-4) = 43

Blizzard Bag 1 Work to be shown. 24 = x – 4 +4 +4 28 = x

24 = 4x or 1 4 · 24 = 4x · 1 4 4 4 6 = x 6 = x Work to be shown. Blizzard Bag 1 Work to be shown. 24 = 4x or 1 4 · 24 = 4x · 1 4 4 4 6 = x 6 = x

Polygons on the Coordinate Plane Agenda Notes Homework– Homework Practice 6.9.5 Due Thursday, March 12 Chapter 6.9/6.10 Test– Thursday, March 19