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Fundamentals of Construction

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Presentation on theme: "Fundamentals of Construction"— Presentation transcript:

1 Fundamentals of Construction
Construction Math Fundamentals of Construction

2 Section 1.0.0 Why is math important in construction?
* Provides accurate communication of measurements of materials, tools, and/or equipment

3 Section 2.0.0 Whole Numbers: complete numbers w/o decimals or fractions ,724 Non-Whole Numbers: ½

4 Section 2.1.0 Parts to Whole Numbers: Digits Units Tens Hundreds
Thousands Ten Thousands Hundred Thousand Millions

5 Section 2.1.1 Review Questions p. 2.3

6 Section 2.2.0 Adding Whole Numbers 6 + 3 9

7 Section 2.2.1 Carrying in Addition 48 + 64 112

8 Section 2.2.2 Review Questions p. 2-4

9 Section 2.2.2 Problem-Solving (Word Problems)
If a construction company had 14 workers on one job, 18 on another, and 32 on a third job, how many total employees do they have all together?

10 Section 2.2.2 14 18 + 32 64 total workers

11 Section 2.3.0 Subtracting Whole Numbers: 38 - 24 14

12 Section 2.3.1 Review Questions p. 2.5

13 Section 2.3.0 Borrowing during subtraction 34 - 28 6

14 Section 2.4.0 Multiplying Simple Whole Numbers 4 x 8 32

15 Section 2.4.1 Review Questions p. 2.6

16 Section 2.4.2 Multiplying Larger Whole Number 75 x 16 420 75_ 1170

17 Section 2.4.3 Review Questions p. 2.7

18 Section 2.5.0 Dividing Whole Numbers: 10 div by 2 5 2 10 10

19 Section 2.5.1 Review Questions p. 2.8

20 Section 2.5.2 Dividing More Complex Numbers: 2 8. 7 12 345. 24 10 5 96
24 10 5 96 9 84

21 Section 2.5.3 Review Questions p. 2.9

22 Section 2.6.0 Using Calculators Addition Section 2.6.2
REVIEW QUESTIONS p. 2.10

23 Section 2.6.4 Subtraction Review Questions p. 2.11

24 Section 2.6.5 Multiplication Review Questions 2.6.6 p. 2.11

25 Section 2.6.7 Division Review Questions Section 2.6.9 p. 2.12

26 Section 2 Review #s 1-20 p

27 Section 3.0.0 Measurements Divisions of an inch

28 Section 3.1.0 Review Questions p. 2.16

29 Section 4.0.0 Fractions – value expressed with a numerator and denominator 1 2 Numerator Denominator

30 Section 4.1.0 Equivalent fractions – different numerators and denominators but having the same value

31 Section 4.1.1 Review Questions p. 2.17

32 Section 4.2.0 Reducing to lowest forms
Reduce to lowest terms possible by dividing both the numerator and numerator by the highest number possible

33 Section 4.2.0

34 Section 4.2.1 Review Questions p. 2-18

35 Section 4.3.0 Lowest common denominator
Find lowest number that will EVENLY divide into both denominators

36 Section 4.3.0 3 5 Which is larger? or

37 Section 4.3.1 Review Questions p. 2-19

38 Section 4.4.0 Adding Fractions Find lowest common denominator
Use that denominator Add the numerators Reduce to lowest terms

39 Section 4.4.0 3 5

40 Section 4.4.1 Review Questions p. 2-20

41 Section 4.5.0 Subtracting Fractions
Done same way as addition, except subtract numerators

42 Section 4.5.0 3 5

43 Section 4.5.1 Review Questions p. 2.20

44 Section 4.5.1 Subtracting a fraction from a whole number 5 – ¼ =

45 Section 4.5.2 4 4/4 5 - ¼ 4 ¾ 3/4

46 Section 4.5.3 Review Questions p. 2-21

47 Section 4.6.0 Multiplying Fractions 4 x = 20

48 Section 4.6.1 Review Questions p. 2.21

49 Section 4.7.0 Dividing Fractions Invert (flip) 2nd fraction
multiply numerator multiply denominator simplify

50 4.7.0 = 3 x = = 3

51 Section 4.7.1 Review Questions p. 2.22

52 Section 4.0.0 Review Questions #s 1-20 p

53 Section 5.0.0 Reading metric rule units of tenths
can be written as decimal or fraction

54 5.0.0 0.2 0.7 1.0 1.6 2.1 2.7

55 5.1.1 Review questions p. 2.25

56 Section 5.2.1 Review Questions p. 2.26

57 Section 5.3.1 Review Questions p

58 Section 5.4.0 Adding / Subtracting Decimals Rule: align decimals
Review questions p. 2.28

59 5.4.0 4.561 =

60 Section 5.5.0 Multiplying Decimals
Rule: answer must total number of decimal places in answer

61 5.5.1 8.2 x 1.26 10332 (count 3 decimal places) =

62 5.5.1 Review Questions p

63 5.6.0 Dividing decimals if decimal in numerator, keep decimals in line
If decimal in denominator, move until right of units place. Must move same number of places for the numerator.

64 5.6.2 Review questions p. 2.30

65 5.6.4 Review questions p. 2.30

66 5.6.6 Review questions p. 2.31

67 5.7.0 Rounding decimals .5 or above, round up
or below, drop off

68 5.7.7 Review questions p. 2.31

69 5.8.0 Using calculators

70 5.8.1 Review questions p. 2.32

71 Section 5.0.0 Review Questions #s 1-15 p

72 6.0.0 Conversion Processes Decimal  Percentages
Percentages  Decimals

73 6.0.0 decimals  percentage = # x 100 percentage  decimals = # / 100

74 6.1.1 Review questions p. 2.35

75 6.2.1 Fractions  decimals set up as division problem.
Review questions p. 2.36

76 6.3.1 Converting decimals  fractions Setup with value over
place value Becomes fraction  reduce

77 6.4.0 Converting inches  decimals
divide inches by 12 and place as decimal Ex. 7” = _?_’ 7/12” = 0.583’

78 Section 6.0.0 Review questions #s 1-10 p. 2.37

79 Section 7.0.0 WE WILL SKIP!!!!!!

80 8.0.0 Angles acute right obtuse straight adjacent opposite

81 Shapes Triangles – 180 , equilateral right isosceles scalene

82 Squares / Rectangles 4 sides, right angles diagonals 360

83 Circles 360 circumference diameter radius

84 Pythagorean Theorem a b = c 2 2 2

85 Area amount of space a shape takes up
measured in square in (sq in) or ft (sq ft)

86 Area A (square) = l x w A (rectangle) = l x w A (circle) = Ii r
A (triangle) = ½bh 2

87 Area find area 8’ 14’

88 Area 9’ 9’

89 Area 9’ 16’

90 Area 12’

91 8.3.1 Review Questions p. 2.52


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