Let the height be x:-
If: 0.5*(8+20)*x = 98
Then: x = 98*2/28 = 7 units
Check: 0.5*(8+20)*7 = 98 square units
Therefore the height of the trapezoid is: 7 units
Trapezoid #1 . . . Height = 10, Bases = 10 and 20Trapezoid #2 . . . Height = 10, Bases = 14 and 16Area of each one is 150 square units.
Area = 1/2*(15+11)*7= 91 square units
The area of triangle is : 32.0
the net that haves more than 80 square units is a square with a height of 20 and and base of 10
Base times height in square units.
Trapezoid #1 . . . Height = 10, Bases = 10 and 20Trapezoid #2 . . . Height = 10, Bases = 14 and 16Area of each one is 150 square units.
x (height) = 12 units. area_trapezoid = ½ × sum_of_bases × height → height = 2 × area_trapezoid ÷ sum_of_bases → height = 2 × 150 ÷ (8 + 17) = 12 units
Base * Vertical distance between bases (height).
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
Area of trapezoid: 0.5*(5+7)*3 = 18 square units
Area = 1/2*(15+11)*7= 91 square units
To find the height of a trapezoid with the given area and bases, you can use the formula for the area of a trapezoid: A = (1/2)(b1 + b2)(h), where A is the area, b1 and b2 are the bases, and h is the height. Rearranging the formula, we can calculate the height as: h = 2A / (b1 + b2). Therefore, the height of the given trapezoid is: h = 2(9) / (2.4 + 3.6) = 2.25 units.
Area = 0.5*base*height = 37.5 square units.
The area of a triangle is half base times height so any triangles whose base times height is 60 units will have an area of 30 square units e.g. base = 10 units, height = 6 units; base = 5 units, height = 12 units; base = 7.5 units, height = 8 units.
It is: 5*10 = 50 square units
Area = Base*Height = 15*12.3 = 184.5 square units.
52 square units.