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Area Of Piecewise Rectangular Figure

Expanse of a piecewise rectangular effigy



In this lesson nosotros notice the area of given piecewise rectangular figures. The figures are broken down into two or more rectangles and their areas are constitute. The sum of the areas of these rectangles gives the expanse of the piecewise rectangular figure.

Consider the following piecewise rectangular figure. We have to detect its area.

Area of a piecewise rectangular figure

This effigy can be considered as being made of ii rectangles of dimensions vii × 2 and 3 × iii or 5 × 3 and four × 2

Finding the areas of the set up of two rectangles gives the expanse of the piecewise rectangular figure.

Expanse = seven × 2 + 3 × 3 14 + 9 = 23 square units

Area = 5 × three + four × 2 = 15 + 8 = 23 square units

Discover the area of piecewise rectangular figure given below.

Area of a piecewise rectangular figure Example1

Solution

Step one:

Expanse of a rectangle = l × w; l = length; westward = width

Step 2:

Area of two piecewise rectangles = iii × 3 + 7 × ii = 23 square units

Find the expanse of piecewise rectangular figure given below.

Area of a piecewise rectangular figure Example2

Solution

Step 1:

Expanse of a rectangle = l × w; l = length; due west = width

Step 2:

Area of two piecewise rectangles = 4 × 9 + ten × 4 = 76 foursquare units

Area Of Piecewise Rectangular Figure,

Source: https://www.tutorialspoint.com/perimeter_and_area_of_polygons/area_of_piecewise_rectangular_figure.htm

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