Search results
A trapezoid is a quadrilateral whose at least two sides are parallel to each other. It is a 2-dimensional plane geometric figure. The area of a trapezoid is half the product of the perpendicular distance between parallel sides and the sum of the lengths of the parallel sides.
4 maj 2023 · Real-life examples: Show the kids real-life examples of trapezoids, like the shape of a bridge, a car window, or a cardboard box. This can help them relate the concept to the world around them and see the practical applications of the shape.
Real Life Examples. We can find trapezoids in many real-life objects For example a lamp, popcorn box, handbag, and so on. Solved Examples on Trapezoid. Example 1: Fill in the blanks. The trapezoid having non-parallel sides equal is known as _____. _____ trapezoid has a pair of adjacent angles equal to 90°.
4 kwi 2024 · A real-life example of a trapezium is the shape of certain tables or desks commonly found in homes, schools, and offices. These tables often have a rectangular or square top surface with legs that slant outward, creating a trapezoidal shape when viewed from the side.
26 kwi 2024 · While some people think the trapezoid is a term reserved strictly for math books, real-life examples of trapezoid shapes can be found in handbags, bridge truss supports, popcorn tins, and some musical instruments such as the guitar-like dulcimer.
Area of a trapezoid examples. Example 1: area of trapezoid by decomposing into other shapes. Find the area of the trapezoid below: Identify the given dimensions. Decompose the trapezoid into a rectangle and a triangle. Rectangle dimensions: height =6 cm base =3 cm. height = 6 cm base = 3 cm. Triangle dimensions: height =6 cm height = 6 cm.
29 maj 2023 · Example 1. In a trapezoid, the lengths of the bases are 10 centimeters and 6 centimeters, and the height is 8 centimeters. What is the area of the trapezoid? Solution. Given: Base1 = 10 centimeters, Base2 = 6 centimeters, Height = 8 centimeters. The area of a trapezoid is calculated using the formula. A = ((base1 + base2) × height) / 2.