Learning Task 2 Find The Area Of Each Figures Answer Answer…

Learning task 2 Find the area of each figures

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FOURTH Date I. LESSON TITLE Area of regular Figures Made Up of Squares and Rectangles II. MOST ESSENTIAL LEARNING Finds the area of irregular figures made up of COMPETENCIES (MELCs) squares and rectangles using sq. cm and sq. m. M4ME-IVa-55 Finds the area of triangles, parallelograms and trapezoids using sq. cm and sq. m. M4ME-IVb-58 II. CONTENT/CORE CONTENT Finding the area of irregular figures made up of squares and rectangles IV. LEARNING PHASES AND LEARNING ACTIVITIES 1. Introduction (Time Frame: Day 1 4 cm 8 cm The figure at the right is an iregular figure. The areas of such irregular figures can be determined by calculating the areas of these rectangles and squares. To find the area of a figure which is a combination of rectangles and squares, we calculate the area of each figure separately and then add them to find the total area. Let’s find the area of this regular figure. if we analyze it carefully, we can break this figure in squares or/and rectangles. Then find the area of each cut plece using the formula Area = length x width. 12 cm There are two rectangles formed. labelled A and B. and one square labelled C. We are now going to find the area of each rectangle and square in order to find the area of the figure. А C B 4 cm Ccm А 18 cm 8 cm B Area =Ixw Area = 4 cm x 4 cm Area = 16 cm Area =ixw Area = 8 cm x 4 cm Area = 32 cm Area = Ixw Area = 8 cm x 4 cm Area = 32 cm Now we add the area of each shape. Area of the figure = Area of A+ Area of B + Area of C Area of the figure = 32 cm+ 32 cm2+ 16 cm2 Area of the figure = 80 cm А B. You can also break the figure like this. Try to find the area of this figure using this break and see if you will come out with the same answer. C be.com/watch?v=mkJ SMVAJO Area of Triangle The area of triangles can be found by using the following formula. As you can see, to find the area, just multiply the base by the height and divide the result by 2. base x height Area of Triangle = – 2

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