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What is the area of a trapezoid whose dimensions are base one10 cm base two 5 cm and the height 2cm?
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What is the area of a trapezoid whose bases are 7 and 10 and height is 10.6?
Area = average of bases * height = (7 + 10)/2 * 10.6 = 8.5*10.6 = 90.1 sq units.
A trapezoid whose nonparallel opposite sides are congruent?
An isosceles trapezoid
What kind of trapezoid is special whose legs are congruent?
An isosceles trapezoid
What is the area of a trapezoid whose height is 12 cm and whose parallel sides measure 3.5 cm and 5.5 cm?
Area = 0.5*(3.5+5.5)*12 = 54 square cm
What is a Trapezoid whose nonparallel sides are congruent called?
That would be an isosceles trapezoid.
What is the area of a trapezoid whose height is 18.5 cm and whose bases are 20 cm and 24 cm?
area=18.5*(20+24)/2=407cm
What is the area of a trapezoid whose bases are 7 and 10 and height is 10.6?
Area = average of bases * height = (7 + 10)/2 * 10.6 = 8.5*10.6 = 90.1 sq units.
A trapezoid whose nonparallel opposite sides are congruent?
An isosceles trapezoid
What kind of trapezoid is special whose legs are congruent?
An isosceles trapezoid
What is the area of a trapezoid whose height is 12 cm and whose parallel sides measure 3.5 cm and 5.5 cm?
Area = 0.5*(3.5+5.5)*12 = 54 square cm
What is a Trapezoid whose nonparallel sides are congruent called?
That would be an isosceles trapezoid.
What is the height of a trapezoid whose area is 98 and the bases are 8 and 20?
Let the height be x:- If: 0.5*(8+20)*x = 98 square units Then: x = 98*2/8+20 => x = 7 Therefore height of the trapezoid is: 7 units Check: 0.5*(8+20)*7 = 98 square units
What is a trapezoid whose nonparallel opposite sides are congruent?
A trapezoid with its nonparallel sides congruent is called an isosceles trapezoid.
What is the area of a trapezoid whose bases are 34m and 48m and 32m?
A trapezoid does not have three bases!
What is a non-Isosceles trapezoid?
A trapezoid whose non-parallel sides are of different lengths.
How are a rectangle and a trapezoid alike?
A rectangle and a trapezoid are alike in that:both are polygonsboth have four sides (that is, both are quadrilaterals)both have four anglesboth have interior angles whose sum is 360°both have exterior angles whose sum is 360°both have at least one pair of parallel sidesthe area of each is (1/2 of the height) times (the sum of the bases)both can tesselateBy definition, a rectangle is NOT a trapezoid since a trapezoid can have ONLY one set of parallel sides and a rectangle always has two.
If the length of the bases of an isosceles trapezoid are known can you compute the measure of the internal angles?
Let's do an example.Draw an isosceles trapezoid. Let say that the biggest base has a length of 10, and the smallest base has a length of 4.Draw two perpendicular line that pass through the vertices of the smallest base, to the biggest base of the trapezoid.A rectangle is formed whose lengths of its two opposite sides equal to the length of the smallest base of the trapezoid.Then, we can say that the base of the right triangle whose hypotenuse is one one of the congruent sides of the trapezoid is 3, (1/2)(10 -4). So that one of the possibilities of its height (which also is the height of the trapezoid) is 4, and the hypotenuse is 5 (by the Pythagorean triple).Now, in the right triangle whose hypotenuse is one of the congruent sides of the trapezoid, we have:tan (base angle of the trapezoid) = 4/3, andthe base angle angle of the trapezoid = tan-1 (4/3) ≈ 53⁰.Since the sum of the two adjacent angles of the trapezoid is 180⁰, the other angle of the trapezoid is 127⁰.Thus, the base angles of the isosceles trapezoid have a measure of 53⁰, and two other angles have a measure of 127⁰.So, we need to have more information in order to find the angles of the isosceles trapezoid for the given problem.
