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https://math.answers.com/math-and-arithmetic/How_do_you_find_the_area_of_a_trapozid

How do you find the area of a trapozid? - Answers

Area of a trapezium is found by adding the lengths of the two parallel sides, and then divide by '2'. This sub-answer is then multiplied by the PERPENDICULAR ( 90 degree; right angle) height. between the parallel lines. Algebraically it is shown as A( trapezium) = [( l + s) / 2] * h Here is an example long(l) = 12 short(s) = 4 height(h) = 3 Substituting A [(12 + 4) / 2 ] *3 Do INSIDE the brackets FIRST A = [ 16/2] * 3 A = 8 * 3 A = 24 units^2



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How do you find the area of a trapozid? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_find_the_area_of_a_trapozid

Area of a trapezium is found by adding the lengths of the two parallel sides, and then divide by '2'. This sub-answer is then multiplied by the PERPENDICULAR ( 90 degree; right angle) height. between the parallel lines. Algebraically it is shown as A( trapezium) = [( l + s) / 2] * h Here is an example long(l) = 12 short(s) = 4 height(h) = 3 Substituting A [(12 + 4) / 2 ] *3 Do INSIDE the brackets FIRST A = [ 16/2] * 3 A = 8 * 3 A = 24 units^2



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https://math.answers.com/math-and-arithmetic/How_do_you_find_the_area_of_a_trapozid

How do you find the area of a trapozid? - Answers

Area of a trapezium is found by adding the lengths of the two parallel sides, and then divide by '2'. This sub-answer is then multiplied by the PERPENDICULAR ( 90 degree; right angle) height. between the parallel lines. Algebraically it is shown as A( trapezium) = [( l + s) / 2] * h Here is an example long(l) = 12 short(s) = 4 height(h) = 3 Substituting A [(12 + 4) / 2 ] *3 Do INSIDE the brackets FIRST A = [ 16/2] * 3 A = 8 * 3 A = 24 units^2

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      Area of a trapezium is found by adding the lengths of the two parallel sides, and then divide by '2'. This sub-answer is then multiplied by the PERPENDICULAR ( 90 degree; right angle) height. between the parallel lines. Algebraically it is shown as A( trapezium) = [( l + s) / 2] * h Here is an example long(l) = 12 short(s) = 4 height(h) = 3 Substituting A [(12 + 4) / 2 ] *3 Do INSIDE the brackets FIRST A = [ 16/2] * 3 A = 8 * 3 A = 24 units^2

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