MENSURATION
MENSURATION See also Symmetric Properties of Roots Sum & Product of Roots of a Quadratic Equation Quadratic Formula Completing the square method Quadratic Equation by Factorization Method
MENSURATION See also Symmetric Properties of Roots Sum & Product of Roots of a Quadratic Equation Quadratic Formula Completing the square method Quadratic Equation by Factorization Method
Symmetric Properties of Roots See also Sum & Product of Roots of a Quadratic Equation Quadratic Formula Completing the square method Quadratic Equation by Factorization Method Factorization of Quadratic Expressions
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Sum & Product of Roots of a Quadratic Equation See also Quadratic Formula Completing the square method Quadratic Equation by Factorization Method Factorization of Quadratic Expressions QUADRATIC EQUATION & SYMMETRIC PROPERTIES OF THE ROOT
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Quadratic Formula See also Completing the square method Quadratic Equation by Factorization Method Factorization of Quadratic Expressions QUADRATIC EQUATION & SYMMETRIC PROPERTIES OF THE ROOT Completing the square
Completing the square method See also Quadratic Equation by Factorization Method Factorization of Quadratic Expressions QUADRATIC EQUATION & SYMMETRIC PROPERTIES OF THE ROOT Completing the square Matrices and Determinants
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Quadratic Equation by Factorization Method See also Factorization of Quadratic Expressions QUADRATIC EQUATION & SYMMETRIC PROPERTIES OF THE ROOT Completing the square Matrices and Determinants SURDS
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Factorization of Quadratic Expressions See also QUADRATIC EQUATION & SYMMETRIC PROPERTIES OF THE ROOT Completing the square Matrices and Determinants SURDS SOLVING PROBLEMS BASED ON LAWS OF LOGARITHM
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QUADRATIC EQUATION & SYMMETRIC PROPERTIES OF THE ROOT OF QUATION EQUATION See also Completing the square Matrices and Determinants SURDS SOLVING PROBLEMS BASED ON LAWS OF LOGARITHM LOGARITHM OF NUMBERS LESS THAN ONE
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See also Matrices and Determinants SURDS SOLVING PROBLEMS BASED ON LAWS OF LOGARITHM LOGARITHM OF NUMBERS LESS THAN ONE Using logarithm to solve problems with powers and root
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See also SURDS SOLVING PROBLEMS BASED ON LAWS OF LOGARITHM LOGARITHM OF NUMBERS LESS THAN ONE Using logarithm to solve problems with powers and root Using logarithm to evaluate problems
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See also SOLVING PROBLEMS BASED ON LAWS OF LOGARITHM LOGARITHM OF NUMBERS LESS THAN ONE Using logarithm to solve problems with powers and root Using logarithm to evaluate problems INDICIAL/EXPONENTIAL EQUATION
See also LOGARITHM OF NUMBERS LESS THAN ONE Using logarithm to solve problems with powers and root Using logarithm to evaluate problems INDICIAL/EXPONENTIAL EQUATION BASIC CONCEPT & APPLICATION OF LAWS OF INDICES
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See also Using logarithm to solve problems with powers and root Using logarithm to evaluate problems INDICIAL/EXPONENTIAL EQUATION BASIC CONCEPT & APPLICATION OF LAWS OF INDICES PERIMETER OF REGULAR PLANE SHAPES
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See also Using logarithm to evaluate problems INDICIAL/EXPONENTIAL EQUATION BASIC CONCEPT & APPLICATION OF LAWS OF INDICES PERIMETER OF REGULAR PLANE SHAPES Geometry – Plane Shapes
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See also INDICIAL/EXPONENTIAL EQUATION BASIC CONCEPT & APPLICATION OF LAWS OF INDICES PERIMETER OF REGULAR PLANE SHAPES Geometry – Plane Shapes SIMPLE EQUATIONS
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See also BASIC CONCEPT & APPLICATION OF LAWS OF INDICES PERIMETER OF REGULAR PLANE SHAPES Geometry – Plane Shapes SIMPLE EQUATIONS SIMPLE ALGEBRAIC EQUATION
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See also PERIMETER OF REGULAR PLANE SHAPES Geometry – Plane Shapes SIMPLE EQUATIONS SIMPLE ALGEBRAIC EQUATION ALGEBRAIC EXPRESSION
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The perimeter of a plane shape is the length of its outside boundary or the distance around its edges. Irregular shape An irregular shape does not have a definite shape. To determine the perimeter of such shape, string or thread can be used to measure it. Place the string around the edge, then straighten it
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Plane shapes are two-dimensional shapes bounded by lines known as sides. Any shape drawn on a plane is called a two-dimensional shape (or 2-D shapes for short). When we say a figure is two- dimensional, we mean it can be measured along x and y axes i.e. it has length and width or breadth.
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SIMPLE EQUATIONS An algebraic equation is two algebraic expressions separated by an equal sign. The left hand side is equal to the right hand side (LHS = RHS) e.g 7 + 3 = 10, 20 -6 = 14, 4 x 5 = 20, 35/7 = 5 Translation of algebraic equations into words: Any letter of