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The document serves as both a student worksheet and an answer key, offering step-by-step working out for each problem to reinforce mathematical concepts and accuracy in geometric computations. The content is suitable for classroom assessment or self-study in mathematics curriculum, emphasizing fundamental properties and formulas of quadrilaterals. Through diverse numerical inputs including fractions and decimals, the material supports comprehensive practice in arithmetic operations applied to geometric figures, ensuring learners develop proficiency in standard mathematical problem-solving 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do you calculate the area of a parallelogram?","Question",{"text":62,"@type":63},"The area of a parallelogram is calculated by multiplying its base by its vertical height (Area = base x height).","Answer",{"name":65,"@type":60,"acceptedAnswer":66},"What is the formula for the perimeter of a parallelogram?",{"text":67,"@type":63},"The perimeter is calculated by adding the lengths of all four sides, which is equivalent to two times the sum of the base and the adjacent side (Perimeter = 2 x base + 2 x side).",{"name":69,"@type":60,"acceptedAnswer":70},"What should be done when a parallelogram is tilted?",{"text":71,"@type":63},"When a parallelogram is tilted, the fundamental calculation remains the same; you must still use the perpendicular height in relation to the base to find the 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\n\n|  |  |  | WORKING OUT | ANSWERS |\n| --- | --- | --- | --- | --- |\n| 1) | \u003Cbr>\u003Cbr>\u003Cbr>5 cm 5 ½ cm\u003Cbr>|  |  | Area\u003Cbr>Perimeter |\n| 7 ½ cm |  |  |  |  |\n| 2) | \u003Cbr>\u003Cbr>3 ¾ in | 5 in |  | Area\u003Cbr>Perimeter |\n| 4.7 m 3) ~~ ~~ \u003Cbr>7.3 m |  |  |  | Area\u003Cbr>Perimeter |\n| 6.1 cm\u003Cbr>4) 5.7 cm\u003Cbr>\u003Cbr>\u003Cbr>\u003Cbr>\u003Cbr>\u003Cbr>3.5 cm |  |  |  | Area\u003Cbr>Perimeter |\n| 5 ¼ ft\u003Cbr>5)\u003Cbr>\u003Cbr>2 ½ ft |  |  |  | Area\u003Cbr>Perimeter |\n| 6)\u003Cbr>12.5 cm\u003Cbr>|  |  |  | Area\u003Cbr>Perimeter |\n\nAREA AND PERIMETER OF A PARALLELOGRAM 2 ANSWERS  \nUse the base and height measurement to find the area of these parallelograms.  \n\n|  |  |  | WORKING OUT | ANSWER |\n| --- | --- | --- | --- | --- |\n| 1) | \u003Cbr>\u003Cbr>\u003Cbr>5 cm 5 ½ cm\u003Cbr>|  | Area = base x height\u003Cbr>= 7 ½ x 5 = 37 ½ cm2 Perimeter = 7 ½ x 2 + 5 ½ x 2 = 15 + 11 = 26 cm | Area\u003Cbr>37 ½ cm2\u003Cbr>Perimeter\u003Cbr>26 cm |\n| 7 ½ cm |  |  |  |  |\n| 2) | \u003Cbr>\u003Cbr>3 ¾ in | 5 in | Area = base x height = 3 ¾ x 4 ½ = 16 ⅞ in2\u003Cbr>Perimeter = 3 ¾ x 2 + 5 x 2 = 7 ½ + 10 = 17 ½ in | Area\u003Cbr>16 ⅞ in2\u003Cbr>Perimeter\u003Cbr>17 ½ in |\n| 3) | 4.7 m\u003Cbr>\u003Cbr>7.3 m |  | Area = base x height\u003Cbr>= 7.3 x 4 = 29.2 m2\u003Cbr>Perimeter = 7.3 x 2 + 4.7 x 2 = 14.6 + 9.4 = 24 m | Area\u003Cbr>29.2 m2\u003Cbr>Perimeter\u003Cbr>24 m |\n| 6.1 cm\u003Cbr>4) 5.7 cm\u003Cbr>\u003Cbr>\u003Cbr>\u003Cbr>\u003Cbr>\u003Cbr>3.5 cm |  |  | Area = base x height\u003Cbr>= 3.5 x 5.7 = 19.95 cm2 Perimeter = 3.5 x 2 + 6.1 x 2 = 7 + 12.2 = 19.2 cm | Area\u003Cbr>19.95 cm2\u003Cbr>Perimeter\u003Cbr>19.2 cm |\n| 5)\u003Cbr>5 ¼ ft\u003Cbr>2 ½ ft\u003Cbr>\u003Cbr>2 ft |  |  | This parallelogram is tilted 90ᵒ Area = base x height\u003Cbr>= 5 ¼ x 2 = 10 ½ ft2\u003Cbr>Perimeter = 2 ½ x 2 + 5 ¼ x 2 = 5 + 10 ½ = 15 ½ ft | Area\u003Cbr>10 ½ ft2\u003Cbr>Perimeter\u003Cbr>15 ½ ft |\n| 6)\u003Cbr>12.5 cm\u003Cbr>|  |  | This parallelogram is also tilted 90ᵒ Area = base x height\u003Cbr>= 12.5 x 16 = 200 cm2\u003Cbr>Perimeter = 18.2 x 2 + 12.5 x 2 = 36.4 + 25 = 61.4 cm | Area\u003Cbr>200 cm2\u003Cbr>Perimeter\u003Cbr>61.4 cm |","cbCaitjSu4ye920g","https://ap.wps.com/l/cbCaitjSu4ye920g","pdf",186073,"English","# Area and Perimeter of a Parallelogram 2 Problems\n## Solutions and Working Out","[{\"question\":\"How do you calculate the area of a parallelogram?\",\"answer\":\"The area of a parallelogram is calculated by multiplying its base by its vertical height (Area = base x height).\"},{\"question\":\"What is the formula for the perimeter of a parallelogram?\",\"answer\":\"The perimeter is calculated by adding the lengths of all four sides, which is equivalent to two times the sum of the base and the adjacent side (Perimeter = 2 x base + 2 x side).\"},{\"question\":\"What should be done when a parallelogram is tilted?\",\"answer\":\"When a parallelogram is tilted, the fundamental calculation remains the same; you must still use the perpendicular height in relation to the base to find the area.\"}]","Area and Perimeter of a Parallelogram 2 - Math Practice Worksheet | PDF",1792672075]