9th Class Math MCQ Tests Sindh

Math English Medium Book

• Chapter 1 Matrices and Determinants
  Matrix, Rows and Columns of a Matrix, Order of a Matrix, Equal Matrices, Types of Matrices, Addition and Subtraction of Matrices, Addition of Matrices, Subtraction of Matrices, Multiplication of a Matrix by a Real Number, Commutative and Associative Laws of Addition of Matrices, Additive Identity of a Matrix, Additive Inverse of a Matrix, Multiplication of Matrices, Associative Law under Multiplication, Distributive Laws of Multiplication over Addition and Subtraction, Commutative Law of Multiplication of Matrices, Multiplicative Identity of a Matrix, Verification of (AB)t = Bt At, Multiplicative Inverse of a Matrix, Determinant of a 2-by-2 Matrix, Singular and Non-Singular Matrix, Adjoint of a Matrix, Multiplicative Inverse of a Non-singular Matrix, Inverse of a Matrix using Adjoint, Verification of (AB)-1 = B-1 A-1, Solution of Simultaneous Linear Equations, Matrix, Rows and Columns of a Matrix, Order of a Matrix, Equal Matrices, Types of Matrices, Addition and Subtraction of Matrices, Addition of Matrices, Subtraction of Matrices, Multiplication of a Matrix by a Real Number, Commutative and Associative Laws of Addition of Matrices, Additive Identity of a Matrix, Additive Inverse of a Matrix, Multiplication of Matrices, Associative Law under Multiplication, Distributive Laws of Multiplication over Addition and Subtraction, Commutative Law of Multiplication of Matrices, Multiplicative Identity of a Matrix, Verification of (AB)t = Bt At, Multiplicative Inverse of a Matrix, Determinant of a 2-by-2 Matrix, Singular and Non-Singular Matrix, Adjoint of a Matrix, Multiplicative Inverse of a Non-singular Matrix, Inverse of a Matrix using Adjoint, Verification of (AB)-1 = B-1 A-1, Solution of Simultaneous Linear Equations 0
  MCQs
• Chapter 2 Real and Complex Numbers
  Real Numbers, Set of Real Numbers, Depiction of Real Numbers on Number Line, Demonstration of a Number with Terminating and Non-Terminating decimals on the Number Line, Representation of Rational and Irrational Numbers on Number Line, Properties of Real Numbers, Radicals and Radicands, Concept of Radicals and Radicands, Difference between Radical form and Exponential form, Transformation of an Expression given in Radical form to Exponential form and vice versa, Laws of Exponents / Indices, Base and Exponent, Applications of Laws of Exponents, Complex Numbers, Definition of a Complex Number, Set of Complex Numbers, Conjugate of a Complex Number, Equality of Complex Numbers and its Properties, Basic Operations on Complex Numbers, Real Numbers, Set of Real Numbers, Depiction of Real Numbers on Number Line, Demonstration of a Number with Terminating and Non-Terminating decimals on the Number Line, Representation of Rational and Irrational Numbers on Number Line, Properties of Real Numbers, Radicals and Radicands, Concept of Radicals and Radicands, Difference between Radical form and Exponential form, Transformation of an Expression given in Radical form to Exponential form and vice versa, Laws of Exponents / Indices, Base and Exponent, Applications of Laws of Exponents, Complex Numbers, Definition of a Complex Number, Set of Complex Numbers, Conjugate of a Complex Number, Equality of Complex Numbers and its Properties, Basic Operations on Complex Numbers 0
  MCQs
• Chapter 3 Logarithms
  Scientific Notation, Logarithm, Logarithm of a Real Number, Definitions of Common Logarithm, Characteristic and Mantissa Definition of Common Logarithm, Using Tables to find log of a Number, The Concept of Antilogarithm and Use of Antilog Tables, Common Logarithm and Natural Logarithm, Laws of Logarithm, Application of Laws of Logarithm in Numerical Calculations, Scientific Notation, Logarithm, Logarithm of a Real Number, Definitions of Common Logarithm, Characteristic and Mantissa Definition of Common Logarithm, Using Tables to find log of a Number, The Concept of Antilogarithm and Use of Antilog Tables, Common Logarithm and Natural Logarithm, Laws of Logarithm, Application of Laws of Logarithm in Numerical Calculations 0
  MCQs
• Chapter 4 Algebraic Expressions and Algebraic Formulas
  Algebraic Expressions, Polynomials, Rational Expressions Behave like Rational Numbers, Rational Expression, Properties of Rational Expressions, Rational Expression in its Lowest form, To examine whether a rational expression is in lowest form or not, Working Rule to reduce a rational expression to its lowest terms, Sum, Difference and Product of Rational Expressions, Dividing a Rational Expression with another Rational Expression, Evaluation of Algebraic Expression at some particular Real Number Definition, Algebraic Formulae, Using the formulas, (ii) (a + b + c)2= a2 + b2 + 2ab + 2bc + 2ca, (iii) (a + b)3= a3 + 3ab(a + b)+ b3, (a - b)3= a3 - 3ab(a + b)- b3, (iv) a3 ± b3 = (a ± b)(a2 ± ab + b2), Surds and their Application, Definition, Operations on surds, Rationalization of Surds, Algebraic Expressions, Polynomials, Rational Expressions Behave like Rational Numbers, Rational Expression, Properties of Rational Expressions, Rational Expression in its Lowest form, To examine whether a rational expression is in lowest form or not, Working Rule to reduce a rational expression to its lowest terms, Sum, Difference and Product of Rational Expressions, Dividing a Rational Expression with another Rational Expression, Evaluation of Algebraic Expression at some particular Real Number Definition, Algebraic Formulae, Using the formulas, (ii) (a + b + c)2= a2 + b2 + 2ab + 2bc + 2ca, (iii) (a + b)3= a3 + 3ab(a + b)+ b3, (a - b)3= a3 - 3ab(a + b)- b3, (iv) a3 ± b3 = (a ± b)(a2 ± ab + b2), Surds and their Application, Definition, Operations on surds, Rationalization of Surds 0
  MCQs
• Chapter 5 Factorization
  Factorization, (d) Factorization of the Expression of the type a2, (a) Factorization of the Expression of types a4 + a2b2 + b4 or a4 + 4b4, (b) Factorization of the Expression of the type x2 + px + q, (c) Factorization of the Expression of the type ax2+bx+c, a ≠ 0, (d) Factorization of the following types of Expressions, (e) Factorization of Expressions of the following Types, (f) Factorization of Expressions of the following types a3, Theorem, Theorem, To find Remainder (without dividing) when a polynomial is divided by a Linear Polynomial, Zero of a Polynomial, Theorem, Factorization of a Cubic Polynomial, Factorization, (d) Factorization of the Expression of the type a2, (a) Factorization of the Expression of types a4 + a2b2 + b4 or a4 + 4b4, (b) Factorization of the Expression of the type x2 + px + q, (c) Factorization of the Expression of the type ax2+bx+c, a ≠ 0, (d) Factorization of the following types of Expressions, (e) Factorization of Expressions of the following Types, (f) Factorization of Expressions of the following types a3, Theorem, Theorem, To find Remainder (without dividing) when a polynomial is divided by a Linear Polynomial, Zero of a Polynomial, Theorem, Factorization of a Cubic Polynomial 0
  MCQs
• Chapter 6 Algebraic Manipulation
  Highest Common Factor (H.C.F.) and Least Common Multiple (L.C.M.) of Algebraic Expressions, (a) Highest Common Factor (H.C.F.), (a) Finding H.C.F, (ii) H.C.F. by Division, (b) L.C.M. by Factorization, Relation between H.C.F. and L.C.M, Application of H.C.F. and L.C.M, Basic Operations on Algebraic Fractions, Square Root of Algebraic Expression, Highest Common Factor (H.C.F.) and Least Common Multiple (L.C.M.) of Algebraic Expressions, (a) Highest Common Factor (H.C.F.), (a) Finding H.C.F, (ii) H.C.F. by Division, (b) L.C.M. by Factorization, Relation between H.C.F. and L.C.M, Application of H.C.F. and L.C.M, Basic Operations on Algebraic Fractions, Square Root of Algebraic Expression 0
  MCQs
• Chapter 7 Linear Equations and Inequalities
  Linear Equations, Definition, Solving a Linear Equation in One Variable, Equations Involving Radicals but Reducible to Linear Form, Equation Involving Absolute Value, Absolute Value, Solving Linear Equations Involving Absolute Value, Linear Inequalities, Defining Inequalities, Properties of Inequalitie, Solving Linear Inequalities, Linear Equations, Definition, Solving a Linear Equation in One Variable, Equations Involving Radicals but Reducible to Linear Form, Equation Involving Absolute Value, Absolute Value, Solving Linear Equations Involving Absolute Value, Linear Inequalities, Defining Inequalities, Properties of Inequalitie, Solving Linear Inequalities 0
  MCQs
• Chapter 8 Linear Graphs & their Application
  Cartesian Plane and Linear Graphs, An Ordered Pair of Real Numbers, Recognizing an Ordered Pair, Cartesian Plane, Identification of Origin and Coordiante Axes, Location of the Point P(a, b) in the Plane Corresponding to the Ordered Pair (a,b), Drawing different Geometrical Shapes of Cartesian Plane, Construction of a Table for Pairs of Values Satisfying a Linear Equation in Two Variables, Plotting the points to get the graph, Scale of Graph, Drawing Graphs of the following Equations, Drawing Graph from a given Table of Discrete Values, Solving Real Life Problems, Conversion Graphs, To Interpret Conversion Graph, Reading a Given Graph, Reading the Graphs of Conversion, (b) conversion graph of Hectares and Acres, (c) conversion graph of Degrees Celsius and Degrees Fahrenheit, (d) Conversion Graph of US and Pakistani Currency, Graphical Solution of Linear Equations in two Variables, Cartesian Plane and Linear Graphs, An Ordered Pair of Real Numbers, Recognizing an Ordered Pair, Cartesian Plane, Identification of Origin and Coordiante Axes, Location of the Point P(a, b) in the Plane Corresponding to the Ordered Pair (a,b), Drawing different Geometrical Shapes of Cartesian Plane, Construction of a Table for Pairs of Values Satisfying a Linear Equation in Two Variables, Plotting the points to get the graph, Scale of Graph, Drawing Graphs of the following Equations, Drawing Graph from a given Table of Discrete Values, Solving Real Life Problems, Conversion Graphs, To Interpret Conversion Graph, Reading a Given Graph, Reading the Graphs of Conversion, (b) conversion graph of Hectares and Acres, (c) conversion graph of Degrees Celsius and Degrees Fahrenheit, (d) Conversion Graph of US and Pakistani Currency, Graphical Solution of Linear Equations in two Variables 0
  MCQs
• Chapter 9 Introduction to Coordinate Geometry
  Distance Formula, Coordinate Geometry, Finding Distance between two points, Use of Distance Formula, Collinear Points, Collinear or Non-collinear Points in the Plane, Use of Distance Formula to show the Collinearity of Three or more Points in the Plane, Use of Distance Formula to Different Shapes of a Triangle, (i) Equilateral Triangle, (ii) An Isosceles Triangle, (iii) Right Angled Triangle, (iv) Scalene Traingle, Use of distance formula to show that four non-collinear points form a square, a rectangle and a parallelogram points form a square, a rectangle and a parallelogram, (a) Using Distance Formula to show that given four Non-Collinear Points form a Square, (b) Using Distance Formula to show that given four Non-Collinear Points form a Rectangle, (c) Use of Distance Formula to show that given four Non-Collinear Points Form a Parallelogram, Mid-Point Formula, Recognition of the Mid-Point, Verification of the Mid-PointFormula, Distance Formula, Coordinate Geometry, Finding Distance between two points, Use of Distance Formula, Collinear Points, Collinear or Non-collinear Points in the Plane, Use of Distance Formula to show the Collinearity of Three or more Points in the Plane, Use of Distance Formula to Different Shapes of a Triangle, (i) Equilateral Triangle, (ii) An Isosceles Triangle, (iii) Right Angled Triangle, (iv) Scalene Traingle, Use of distance formula to show that four non-collinear points form a square, a rectangle and a parallelogram points form a square, a rectangle and a parallelogram, (a) Using Distance Formula to show that given four Non-Collinear Points form a Square, (b) Using Distance Formula to show that given four Non-Collinear Points form a Rectangle, (c) Use of Distance Formula to show that given four Non-Collinear Points Form a Parallelogram, Mid-Point Formula, Recognition of the Mid-Point, Verification of the Mid-PointFormula 0
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• Chapter 10 Congruent Triangles
  Congruent Triangles, Theorem, Theorem, Theorem, Theorem, Congruent Triangles, Theorem, Theorem, Theorem, Theorem 0
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• Chapter 11 Parallelograms and Triangles
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Chapter 12 Line Bisectors and Angle Bisectors
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Chapter 13 Sides and Angles of a Triangle
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Chapter 14 Ratio and Proportion
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Chapter 15 Pythagoras’ Theorem
  Theorem, Theorem, Theorem, Theorem 0
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• Chapter 16 Theorems Related with Area
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Chapter 17 Practical Geometry - Triangles
  Construction of Triangles, Figures with Equal Areas, Construction of Triangles, Figures with Equal Areas 0
  MCQs

Math Urdu Medium Book

• Array
  Matrix, Rows and Columns of a Matrix, Order of a Matrix, Equal Matrices, Types of Matrices, Addition and Subtraction of Matrices, Addition of Matrices, Subtraction of Matrices, Multiplication of a Matrix by a Real Number, Commutative and Associative Laws of Addition of Matrices, Additive Identity of a Matrix, Additive Inverse of a Matrix, Multiplication of Matrices, Associative Law under Multiplication, Distributive Laws of Multiplication over Addition and Subtraction, Commutative Law of Multiplication of Matrices, Multiplicative Identity of a Matrix, Verification of (AB)t = Bt At, Multiplicative Inverse of a Matrix, Determinant of a 2-by-2 Matrix, Singular and Non-Singular Matrix, Adjoint of a Matrix, Multiplicative Inverse of a Non-singular Matrix, Inverse of a Matrix using Adjoint, Verification of (AB)-1 = B-1 A-1, Solution of Simultaneous Linear Equations, Matrix, Rows and Columns of a Matrix, Order of a Matrix, Equal Matrices, Types of Matrices, Addition and Subtraction of Matrices, Addition of Matrices, Subtraction of Matrices, Multiplication of a Matrix by a Real Number, Commutative and Associative Laws of Addition of Matrices, Additive Identity of a Matrix, Additive Inverse of a Matrix, Multiplication of Matrices, Associative Law under Multiplication, Distributive Laws of Multiplication over Addition and Subtraction, Commutative Law of Multiplication of Matrices, Multiplicative Identity of a Matrix, Verification of (AB)t = Bt At, Multiplicative Inverse of a Matrix, Determinant of a 2-by-2 Matrix, Singular and Non-Singular Matrix, Adjoint of a Matrix, Multiplicative Inverse of a Non-singular Matrix, Inverse of a Matrix using Adjoint, Verification of (AB)-1 = B-1 A-1, Solution of Simultaneous Linear Equations 0
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• Array
  Real Numbers, Set of Real Numbers, Depiction of Real Numbers on Number Line, Demonstration of a Number with Terminating and Non-Terminating decimals on the Number Line, Representation of Rational and Irrational Numbers on Number Line, Properties of Real Numbers, Radicals and Radicands, Concept of Radicals and Radicands, Difference between Radical form and Exponential form, Transformation of an Expression given in Radical form to Exponential form and vice versa, Laws of Exponents / Indices, Base and Exponent, Applications of Laws of Exponents, Complex Numbers, Definition of a Complex Number, Set of Complex Numbers, Conjugate of a Complex Number, Equality of Complex Numbers and its Properties, Basic Operations on Complex Numbers, Real Numbers, Set of Real Numbers, Depiction of Real Numbers on Number Line, Demonstration of a Number with Terminating and Non-Terminating decimals on the Number Line, Representation of Rational and Irrational Numbers on Number Line, Properties of Real Numbers, Radicals and Radicands, Concept of Radicals and Radicands, Difference between Radical form and Exponential form, Transformation of an Expression given in Radical form to Exponential form and vice versa, Laws of Exponents / Indices, Base and Exponent, Applications of Laws of Exponents, Complex Numbers, Definition of a Complex Number, Set of Complex Numbers, Conjugate of a Complex Number, Equality of Complex Numbers and its Properties, Basic Operations on Complex Numbers 0
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• Array
  Scientific Notation, Logarithm, Logarithm of a Real Number, Definitions of Common Logarithm, Characteristic and Mantissa Definition of Common Logarithm, Using Tables to find log of a Number, The Concept of Antilogarithm and Use of Antilog Tables, Common Logarithm and Natural Logarithm, Laws of Logarithm, Application of Laws of Logarithm in Numerical Calculations, Scientific Notation, Logarithm, Logarithm of a Real Number, Definitions of Common Logarithm, Characteristic and Mantissa Definition of Common Logarithm, Using Tables to find log of a Number, The Concept of Antilogarithm and Use of Antilog Tables, Common Logarithm and Natural Logarithm, Laws of Logarithm, Application of Laws of Logarithm in Numerical Calculations 0
  MCQs
• Array
  Algebraic Expressions, Polynomials, Rational Expressions Behave like Rational Numbers, Rational Expression, Properties of Rational Expressions, Rational Expression in its Lowest form, To examine whether a rational expression is in lowest form or not, Working Rule to reduce a rational expression to its lowest terms, Sum, Difference and Product of Rational Expressions, Dividing a Rational Expression with another Rational Expression, Evaluation of Algebraic Expression at some particular Real Number Definition, Algebraic Formulae, Using the formulas, (ii) (a + b + c)2= a2 + b2 + 2ab + 2bc + 2ca, (iii) (a + b)3= a3 + 3ab(a + b)+ b3, (a - b)3= a3 - 3ab(a + b)- b3, (iv) a3 ± b3 = (a ± b)(a2 ± ab + b2), Surds and their Application, Definition, Operations on surds, Rationalization of Surds, Algebraic Expressions, Polynomials, Rational Expressions Behave like Rational Numbers, Rational Expression, Properties of Rational Expressions, Rational Expression in its Lowest form, To examine whether a rational expression is in lowest form or not, Working Rule to reduce a rational expression to its lowest terms, Sum, Difference and Product of Rational Expressions, Dividing a Rational Expression with another Rational Expression, Evaluation of Algebraic Expression at some particular Real Number Definition, Algebraic Formulae, Using the formulas, (ii) (a + b + c)2= a2 + b2 + 2ab + 2bc + 2ca, (iii) (a + b)3= a3 + 3ab(a + b)+ b3, (a - b)3= a3 - 3ab(a + b)- b3, (iv) a3 ± b3 = (a ± b)(a2 ± ab + b2), Surds and their Application, Definition, Operations on surds, Rationalization of Surds 0
  MCQs
• Array
  Factorization, (d) Factorization of the Expression of the type a2, (a) Factorization of the Expression of types a4 + a2b2 + b4 or a4 + 4b4, (b) Factorization of the Expression of the type x2 + px + q, (c) Factorization of the Expression of the type ax2+bx+c, a ≠ 0, (d) Factorization of the following types of Expressions, (e) Factorization of Expressions of the following Types, (f) Factorization of Expressions of the following types a3, Theorem, Theorem, To find Remainder (without dividing) when a polynomial is divided by a Linear Polynomial, Zero of a Polynomial, Theorem, Factorization of a Cubic Polynomial, Factorization, (d) Factorization of the Expression of the type a2, (a) Factorization of the Expression of types a4 + a2b2 + b4 or a4 + 4b4, (b) Factorization of the Expression of the type x2 + px + q, (c) Factorization of the Expression of the type ax2+bx+c, a ≠ 0, (d) Factorization of the following types of Expressions, (e) Factorization of Expressions of the following Types, (f) Factorization of Expressions of the following types a3, Theorem, Theorem, To find Remainder (without dividing) when a polynomial is divided by a Linear Polynomial, Zero of a Polynomial, Theorem, Factorization of a Cubic Polynomial 0
  MCQs
• Array
  Highest Common Factor (H.C.F.) and Least Common Multiple (L.C.M.) of Algebraic Expressions, (a) Highest Common Factor (H.C.F.), (a) Finding H.C.F, (ii) H.C.F. by Division, (b) L.C.M. by Factorization, Relation between H.C.F. and L.C.M, Application of H.C.F. and L.C.M, Basic Operations on Algebraic Fractions, Square Root of Algebraic Expression, Highest Common Factor (H.C.F.) and Least Common Multiple (L.C.M.) of Algebraic Expressions, (a) Highest Common Factor (H.C.F.), (a) Finding H.C.F, (ii) H.C.F. by Division, (b) L.C.M. by Factorization, Relation between H.C.F. and L.C.M, Application of H.C.F. and L.C.M, Basic Operations on Algebraic Fractions, Square Root of Algebraic Expression 0
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• Array
  Linear Equations, Definition, Solving a Linear Equation in One Variable, Equations Involving Radicals but Reducible to Linear Form, Equation Involving Absolute Value, Absolute Value, Solving Linear Equations Involving Absolute Value, Linear Inequalities, Defining Inequalities, Properties of Inequalitie, Solving Linear Inequalities, Linear Equations, Definition, Solving a Linear Equation in One Variable, Equations Involving Radicals but Reducible to Linear Form, Equation Involving Absolute Value, Absolute Value, Solving Linear Equations Involving Absolute Value, Linear Inequalities, Defining Inequalities, Properties of Inequalitie, Solving Linear Inequalities 0
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• Array
  Cartesian Plane and Linear Graphs, An Ordered Pair of Real Numbers, Recognizing an Ordered Pair, Cartesian Plane, Identification of Origin and Coordiante Axes, Location of the Point P(a, b) in the Plane Corresponding to the Ordered Pair (a,b), Drawing different Geometrical Shapes of Cartesian Plane, Construction of a Table for Pairs of Values Satisfying a Linear Equation in Two Variables, Plotting the points to get the graph, Scale of Graph, Drawing Graphs of the following Equations, Drawing Graph from a given Table of Discrete Values, Solving Real Life Problems, Conversion Graphs, To Interpret Conversion Graph, Reading a Given Graph, Reading the Graphs of Conversion, (b) conversion graph of Hectares and Acres, (c) conversion graph of Degrees Celsius and Degrees Fahrenheit, (d) Conversion Graph of US and Pakistani Currency, Graphical Solution of Linear Equations in two Variables, Cartesian Plane and Linear Graphs, An Ordered Pair of Real Numbers, Recognizing an Ordered Pair, Cartesian Plane, Identification of Origin and Coordiante Axes, Location of the Point P(a, b) in the Plane Corresponding to the Ordered Pair (a,b), Drawing different Geometrical Shapes of Cartesian Plane, Construction of a Table for Pairs of Values Satisfying a Linear Equation in Two Variables, Plotting the points to get the graph, Scale of Graph, Drawing Graphs of the following Equations, Drawing Graph from a given Table of Discrete Values, Solving Real Life Problems, Conversion Graphs, To Interpret Conversion Graph, Reading a Given Graph, Reading the Graphs of Conversion, (b) conversion graph of Hectares and Acres, (c) conversion graph of Degrees Celsius and Degrees Fahrenheit, (d) Conversion Graph of US and Pakistani Currency, Graphical Solution of Linear Equations in two Variables 0
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• Array
  Distance Formula, Coordinate Geometry, Finding Distance between two points, Use of Distance Formula, Collinear Points, Collinear or Non-collinear Points in the Plane, Use of Distance Formula to show the Collinearity of Three or more Points in the Plane, Use of Distance Formula to Different Shapes of a Triangle, (i) Equilateral Triangle, (ii) An Isosceles Triangle, (iii) Right Angled Triangle, (iv) Scalene Traingle, Use of distance formula to show that four non-collinear points form a square, a rectangle and a parallelogram points form a square, a rectangle and a parallelogram, (a) Using Distance Formula to show that given four Non-Collinear Points form a Square, (b) Using Distance Formula to show that given four Non-Collinear Points form a Rectangle, (c) Use of Distance Formula to show that given four Non-Collinear Points Form a Parallelogram, Mid-Point Formula, Recognition of the Mid-Point, Verification of the Mid-PointFormula, Distance Formula, Coordinate Geometry, Finding Distance between two points, Use of Distance Formula, Collinear Points, Collinear or Non-collinear Points in the Plane, Use of Distance Formula to show the Collinearity of Three or more Points in the Plane, Use of Distance Formula to Different Shapes of a Triangle, (i) Equilateral Triangle, (ii) An Isosceles Triangle, (iii) Right Angled Triangle, (iv) Scalene Traingle, Use of distance formula to show that four non-collinear points form a square, a rectangle and a parallelogram points form a square, a rectangle and a parallelogram, (a) Using Distance Formula to show that given four Non-Collinear Points form a Square, (b) Using Distance Formula to show that given four Non-Collinear Points form a Rectangle, (c) Use of Distance Formula to show that given four Non-Collinear Points Form a Parallelogram, Mid-Point Formula, Recognition of the Mid-Point, Verification of the Mid-PointFormula 0
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• Array
  Congruent Triangles, Theorem, Theorem, Theorem, Theorem, Congruent Triangles, Theorem, Theorem, Theorem, Theorem 0
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• Array
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Array
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Array
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Array
  Theorem, Theorem, Theorem, Theorem 0
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• Array
  Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem, Theorem 0
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• Array
  Construction of Triangles, Figures with Equal Areas, Construction of Triangles, Figures with Equal Areas 0
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