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Properties of Quadrilaterals to Solve Equations

Liffey Farrell Maths Englisch 6 Karten

Properties of Quadrilaterals to Solve Equations

Karten in diesem Stapel (6)

  1. 1The length of the rectangle is 2x+5 The width of the rectangle is 3x-2The perimeter of the rectangle is 46cmThe length of the rectangle is 2x+5 The width of the rectangle is 3x-2
  2. 2Find the value of x 1) What do I have to do? - Read the question through twice. Highlight or underline the important pieces of information in the question2) What information do I need?
    - The key word in the question is perimeter.
    - The question asks to find the value of x. The answer might be a whole number or a fraction or decimal
  3. 33) What information don't I need? Everything in this question is relevant to working out the answer4) What maths can I do?
  4. 4Step A: Opposite sides in a rectangle are equal Write on the lengths (expressions) of the other sides on your diagramStep B:
    The perimeter of a shape is found by adding up all the sides. Find an expression for the perimeter:
    (2x + 5) + (3x - 2) + (2x +5) + (3x - 2) = 10x + 6
    Step A: Opposite sides in a rectangle are equal Write on the lengths (expressions) of the other sides on your diagram
  5. 5Step C: The perimeter of the rectangle is 46cm, therefore: 10x + 6 = 46Step D:
    Solve this equation to find x:
    10x + 6 = 46
    Move the 6 across: 10x = 46 - 6
    (It becomes negative and vice versa)
    10x = 40
    Then divide 40 by 10
    x = 4
  6. 65) Is my solution correct? Check the answer by substituting the value of x into the length and width. The length of the rectangle is: 2x+5 If x=4 then 2x4+5 = 13cmThe width of the rectangle is: 3x-2
    If x=4 then 3x4-2 = 10cm
    Check the original figure for the perimeter is reached by adding up all four sides:
    13+10+13+10 = 46

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Beschreibung
Maths Karteikarten am Properties of Quadrilaterals to Solve Equations, erstellt von Liffey Farrell am 13/05/2017.
Erstellt von
Liffey Farrell
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