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Math Review Basics Using Multiplication and Division.

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Presentation on theme: "Math Review Basics Using Multiplication and Division."— Presentation transcript:

1

2 Math Review Basics

3 Using Multiplication and Division

4

5 Division 80 ÷ 5 = 16 Also written as: 5 80 1 5 3 0 6 30 0

6 Multiplication and Division 6 x 5 x 4 = 120 4 x 6 x 5 = 120 10 ÷ 5 x 4 = ? 10 ÷ (5 x 4) = 1/2 (10 ÷ 5) x 4 = 8 (10 x 4) ÷ 5 = 8

7 Multiplication and Division 0.56 x 0.35 = ? 0.56 x 0.35 =.196 0.56 ÷ 0.35= ? 0.56 ÷ 0.35 = 1.6 0.56 x 0.007 =.00392 0.56 ÷ 0.007 = 80 0.007 ÷ 0.56 = 0.0125

8 Multiplication and Division What is 6 feet 3 inches in feet? 1 foot = 12 inches 3 inches = 3 ÷ 12 = 0.25 feet 6 + 0.25 = 6.25 feet

9 Area Calculations For Squares and rectangles the area (A) is equal to length (L) x width (W) or A = L x W Length Width

10 Area Calculations A = L x W Square L = W = 3 Length = 3 Width = 3 3 x 3 = 9 Square Something

11 Area Calculations For Squares and rectangles the area (A) is equal to length (L) x width (W) or A = L x W Length = 3 feet Width = 6 feet 3 inches

12 Area Calculations For Squares and rectangles the area (A) is equal to length (L) x width (W) or A = L x W Length = 3 feet Width = 6 feet 3 inches = A = L x W = 3 x 6.25 = 18.75 square feet 6 + (3 ÷ 12) = 6.25 feet

13 Area of a Circle A = 3.14 x R x R Radius = R Diameter = 2 x R

14 Area of a Circle A = 3.14 x R x R Radius = ½ D = 4 inches Diameter = 8 inches A = 3.14 x 4 x 4 A = 50.24 square inches

15 Area of a Circle A = 50.24 square inches 12 x 12 = 144 A in square inches = A in square feet 50.24 ÷ 144 = ? 0.3488888888888…

16 Measuring Surface Area

17 Area of a Triangle For any triangle with a right angle the area is the length multiplied by the width (of the two legs meeting at the right angle) divided by 2.

18 Area of a Right Triangle For any triangle with a right angle the area is the length multiplied by the width (of the two legs meeting at the right angle) divided by 2.

19 Area of a Right Triangle For any triangle with a right angle the area is the length multiplied by the height of the two legs where the right triangle is divided by 2. 90 o 90 o = right angle

20 Area of a Triangle For any triangle with a right angle the area is the length multiplied by the height of the two legs where the right triangle is divided by 2. 90 o Length Width

21 Area of a Triangle Length times width divided by 2. 90 o Length Width

22 Area of a Triangle Length times width divided by 2. 90 o Length 8’ Width 14’

23 Area of a Triangle Length times width divided by 2. 8 X 14 ÷ 2 = 56 Sq. Ft. 90 o Length 8’ Width 14’

24 Area of a Triangle A = h b X b ÷ 2

25 Area of a Triangle A = h b X b ÷ 2 90 o hbhb

26 Area of a Triangle A = h b X b ÷ 2 90 o b hbhb

27 Area of a Triangle A = h b X b ÷ 2 = 90 o b = 14’ h b = 6’ A = 6 X 16 ÷ 2 = 48 Sq. Ft.

28 Area of a Triangle Calculate the wall area for the following drawing: 8.0 ft 18.75 ft 3.66 ft

29 Area of a Triangle Calculate the wall area for the following drawing: 8.0 ft 18.75 ft 3.66 ft 8.0 ft X 18.75 ft = 150 ft 2

30 Area of a Triangle Calculate the wall area for the following drawing: 8.0 ft 18.75 ft 3.66 ft 3.66 ft X 18.75 ft ÷ 2 = 34.3 ft 2 hbhb b

31 Area of a Triangle Calculate the wall area for the following drawing: 8.0 ft 18.75 ft 3.66 ft 34.3 ft 2 150 ft 2

32 Area of a Triangle Calculate the wall area for the following drawing: 8.0 ft 18.75 ft 3.66 ft 34.3 ft 2 150 ft 2 150 ft 2 + 34.3 ft 2 = 184.3 ft 2

33 Measuring Areas in Cubic Feet

34 Step 1 Finding the Area/Volume in Cubic Feet Calculate the wall area for the following drawing: 8.0 ft 18.75 ft 3.66 ft 34.3 ft 2 150 ft 2 150 ft 2 + 34.3 ft 2 = 184.3 ft 2

35 Step 1 Finding the Area/Volume in Cubic Feet Calculate the wall area for the following drawing: 8.0 ft 18.75 ft 3.66 ft 34.3 ft 2 150 ft 2 150 ft 2 + 34.3 ft 2 = 184.3 ft 2

36 Step 2 Find the Length 184.3 ft 2

37 Step 2 Find the Length 40.3 ft 184.3 ft 2

38 Step 3 Multiply Area X Length 40.3 ft 184.3 ft 2 X 40.3 ft = 7,427.29 ft 3

39 Area/Volume in a Ball Volume of a sphere is 4/3 πR 3

40 Area/Volume in a Ball Volume of a sphere is 1.3333… πR 3

41 Area/Volume in a Ball What is the area in cubic feet of a dome 20 ft high with a 40 ft. width across it? 40 ft. 20 ft.

42 Area/Volume of a Sphere What is the area in cubic feet of a Spherical dome with a 40 ft. width across it? 40 ft. Volume = 1.33πR 3 ÷ 2

43 CUBE R 3 ? R = 20 R 3 = 20 X 20 X 20 = 8,000

44 Area/Volume in a Ball What is the area in cubic feet of a dome with a 40 ft. width across it? 40 ft. Volume = 1.33πR 3 ÷ 2 V = 1.33 X 3.14 X 20 3 2

45 Area/Volume of a Sphere What is the area in cubic feet of a dome with a 40 ft. width across it? 40 ft. Area = 1.33πR 2 ÷ 2 A = 1.33 X 3.14 X 20 2 2 16,704.8 Ft 3

46 Cubic Feet ? 25 ft.

47 Cubic Feet ? 25 ft. 10 ft.

48 Cubic Feet ? 25 ft. 10 ft. 30 ft. 23 ft.

49 Cubic Feet ? 25 ft. 10 ft. 30 ft.

50 Cubic Feet ? 25 ft. 10 ft. 30 ft.

51 Cubic Feet ? 25 ft. 10 ft. 30 ft.

52 Cubic Feet ? 25 ft. 10 ft. 30 ft. [25 ft. + 10 ft.] ÷ 2 = 17.5 ft 17.5 ft

53 Cubic Feet ? 25 ft. 10 ft. 30 ft. [25 ft. + 10 ft.] ÷ 2 = 17.5 ft 17.5 X 30 = 525 ft 2 17.5 ft

54 Cubic Feet ? 25 ft. 10 ft. 30 ft. 23 ft. 525 ft 2 25 ft.

55 Cubic Feet ? 25 ft. 10 ft. 30 ft. 23 ft. 525 ft 2 25 ft.

56 Cubic Feet ? 25 ft. 10 ft. 30 ft. 23 ft. 525 ft 2 25 ft. 525 ft 2 X 23 ft. = 12,075 ft 3


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