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Date 
Topic

Lesson

Lesson Object

Introduction to Matrices
Types of Matrices
Addition and Subtraction of Matrices
Properties of Addition and Subtraction of Matrices
Multiplicative Inverse of Matrix
Multiplicative Inverse of Matrix
Solution of Simultaneous Linear Equations
Real Numbers
Properties of Real Numbers
Radicals and Radicands
Base, Exponent, and Value
Laws of Exponents/ Indices
Complex Numbers
Basic Operation on Complex Numbers
Scientific Notation
Introduction to Logarithms
Characteristic and Mantissa of a Common Log of a Number
Log of a Number
Antilog of a Number
Product Law of Logarithms
Quotient Law of Logarithms
Power Law of Logarithms
Change of Base Law of Logarithms
Application of the Laws of Logarithms
Rational Expressions and Polynomials
Reduce an Algebraic Expression to its Lowest Form
Sum, Difference, and Product of Rational Expressions
Division of Rational Expressions
Value of an Algebraic Expression at Some Particular Real Number
Formula: or
Formula:
Formula:
Formula:
Addition and Subtraction of Surds
Multiplication and Division of Surds
Rationalize the Denominators and Evaluate Second Order Surds
Rationalize Complex Denominators
Factorise
Factorise
Factorise
Factorise
Factorise
Factorise or
Factorise
Factorise
Factorise or or
Factorise
Factorise
Remainder Theorem
Use Factor Theorem to Factorise a Cubic Polynomial
HCF by Factorisation
LCM by Factorisation
HCF by Division
Relationship Between HCF and LCM
Use HCF and LCM to Reduce Fractional Expressions
Square Root of Algebraic Expressions
Solution of Linear Equations in One Variable
Solution of Equations Involving Radicals
Solution of Linear Equations Involving Absolute Value
Solution of Linear Inequalities with Rational Coefficients
Distance Formula
Collinear and NonCollinear Points  Triangles
Collinear and NonCollinear Points  Rectangle
Collinear and NonCollinear Points  Parallelogram
Midpoint Formula
Application of Distance and Midpoint Formulae
In a Triangle, Sides Opposite to Congruent Angles Are Congruent
Congruency of Two Triangles Based on HL
Prove Properties of Parallelograms
Prove that a Quadrilateral Is a Parallelogram
Prove Triangle MidPoint Properties
Any Point on the Right Bisector of a Line Segment Is Equidistant From Its End Points
Any Point Equidistant From the End Points of a Line Segment Is on the Right Bisector of It
The Right Bisectors of the Sides of a Triangle Are Concurrent
Any Point on the Bisector of an Angle Is Equidistant From Its Arms
Any Point Inside an Angle, Equidistant From Its Arms, Is on the Bisector of It
The Bisectors of the Angles of a Triangle Are Concurrent
In a Triangle, the Longer Side Has an Angle of Greater Measure Opposite to It
In a Triangle, the Side Opposite to the Greater Angle Is Longer Than the Other Sides
The Sum of the Lengths of Any Two Sides of a Triangle Is Greater Than the Third
The Perpendicular Is the Shortest Distance From Any Point to the Line
If Two Triangles Are Similar, the Length of Their Corresponding Sides Are Proportional
In a RightAngled Triangle, the Square of the Length of Hypotenuse Is Equal to the Sum of the Squares of the Lengths of the Other Two Sides
If the Square of One Side of a Triangle Is Equal to the Sum of the Squares of the Other Two Sides, Then the Triangle Is a RightAngled Triangle
Parallelograms on the Same Base and Between the Same Parallel Lines Are Equal in Area
Construction of Triangles
Draw Angle Bisectors, Altitudes, Perpendicular Bisectors, and Medians in Triangles
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
Physical quantites  base and derived
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