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JSS1: MATHEMATICS - 2ND TERM
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Algebraic Processes | Week 14 Topics|1 Quiz
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Simplification of Algebraic Expressions | Week 24 Topics|1 Quiz
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Simplification of Algebraic Expressions 2 (Use of Brackets) | Week 34 Topics|1 Quiz
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Simple Equations | Week 41 Topic|1 Quiz
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Simple Equations II | Week 53 Topics|1 Quiz
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Plane Shapes I | Week 65 Topics|2 Quizzes
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Plane Shapes II | Week 77 Topics|1 Quiz
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Plane Shapes III | Week 87 Topics|1 Quiz
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Decimals and Percentages I | Week 92 Topics|1 Quiz
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Decimals and Percentages II | Week 103 Topics|1 Quiz
Lesson 8,
Topic 3
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Area of a Square
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Topic Content:
- Area of a Square
A square has all its sides equal

Let l = length of one side of a square.
Area = \( \scriptsize l \: \times \: l = l^2 \)
Area = \( \scriptsize l^2 \)
A = \( \scriptsize l^2 \)
If Area (A) is given, then l can be found by taking the square root of both sides.
\( \scriptsize \sqrt{l^2} = \sqrt{A} \) \( \scriptsize \therefore \: l = \sqrt{A} \)Example 8.3.1:
A square room is 500 cm long. Find the area in:
(a) Square centimetres
(b) Square metres
Solution
(a) Area of the room = l2
= l × l
= 500 cm × 500 cm
= 250 000 cm2
(b) In Square meters:
1 cm2 = \( \frac{1}{10000} \scriptsize \: or \: 0.0001 \: m^2\)
250 000 cm2 = \( \scriptsize 250,000 \: \times \: \normalsize \frac{1}{10000} \\ \scriptsize = 25\:m^2\)
Example 8.3.2:
The area of a square hall is 225 m2. Find the length of one side of the square.
Solution
Area = l2
\( \scriptsize l = \sqrt{A} \) \( \scriptsize l = \sqrt{225} \) \( \scriptsize l = 15\:m \)The length of the square is 15 m