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Published byAnthony Burke Modified over 8 years ago
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1 cm
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Area is the number of unit squares needed to cover a region or surface. Area
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1 cm 2 cm Area: 2 cm 2
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Area: 6 cm 2 2 cm 3 cm
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4 cm Area: 12 cm 2 3 cm
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An altitude of a polygon is the segment from a vertex perpendicular to the opposite side. Altitude
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Height is the length of an altitude of a polygon and is represented by h. Height
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Formula: Area of a Rectangle A = bh The area of a rectangle (A) is equal to the base (b) times the height (h). This formula is often written as A = lw, where l is the length and w is the width.
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Formula: Area of a Square A = s 2 The area of a square (A) is equal to the square of a side (s).
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Example 1 Find the area of the following quadrilateral: a square 4.2 cm on a side. A = bh or s 2 = 17.64 cm 2
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Example 1 Find the area of the following quadrilateral: a rectangle with sides of 8.5 in. and 4 in. A = bh = 34 in. 2
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What is the area of a square whose length is 7 units? Example 49 units 2
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What is the length of a side of a square whose area is 225 units 2 ? Example 15 units
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What is the area of a rectangle with a width of 15 units and a length of 20 units? 300 units 2 Example
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What is the width of a rectangle if its area is 240 units 2 and its length is 20 units? Example 12 units
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Formula: Area of a Parallelogram A = bh The area of a parallelogram (A) is equal to the base (b) times the height (h).
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Altitudes are always to the base.
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Find the area of the parallelogram. A = bh = 12(6.6) 6.6 m 12 m 8 m Example 2 = 79.2 m 2
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Find the area of the parallelogram. A = bh 6 6 15 4 4 Example = 19(6) = 114 units 2
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Find the height of a rectangle that is 6 m long and has an area of 75 m 2. A = bh 75 = 6h A = 75 m 2 A = 75 m 2 6 m Example 3 h = 12.5 m
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150 − x 2 Write the expression for the area of the following. 10 x x 15 x x Exercise
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40 + 12y Write the expression for the area of the following. 10 y y 16 12 Exercise
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