To calculate the area of a trapezoid, identify the measurements of the two parallel sides and the distance between them. Put those numbers into the formula for calculating the area of a trapezium, and solve the equation.
Know MoreIn some cases, the length of the two sides might be given as part of the problem. In other circumstances, the lengths may need to be calculated from other information. The lengths of the other two, nonparallel sides are not necessary to calculate the area.
This measurement is also called the height of the trapezoid. In some cases, this measurement is given as part of the problem. At other times, it might need to be calculated from other information given about the figure.
The formula for calculating the area of the trapezoid is quite simple: 1/2 x (a+b) x height, where "a" and "b" are the lengths of the two parallel sides. To put this into words, add the lengths of the two parallel sides together, and divide it in half. Then, multiply that answer by the height of the trapezoid. The resulting answer is the area of the trapezoid.
Vectors are important tools used to illustrate movement and elements, such as force in physics. In order to work with vectors, you have to understand how to find their direction and magnitude. In many cases, materials like grid paper, a protractor, a ruler, and a calculator are necessary.
Full Answer >The formula is Area = ½ times (Base times Height) or Area = (Base times Height) divided by 2. Finding the area of an isosceles or right triangle is easy as long as the length of the base and the height are known.
Full Answer >The incline of a treadmill in degrees is not the same as the gradient, which is given in percentage, and some treadmills do not display either figure. Calculate the incline of your treadmill on your own with a measuring tape and a calculator.
Full Answer >Calculate a truss angle by first measuring the truss's base, the horizontal piece parallel to the unit's ceiling. Look for the horizontal distance from the edge of the base to the point directly below the peak. For symmetrical trusses, this equals one half of the base's length.
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