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Date 
Topic

Lesson

Lesson Object

Solution of a Quadratic Equation in One Variable by Factorisation
Solution of a Quadratic Equation in One Variable by Completing Square
Solution of a Quadratic Equation by Using Quadratic Formula
Solution of the Equations of the Type
Solution of the Equations of the Type a
Solution of the Reciprocal Equations of the Type a
Solution of Exponential Equations Involving Variables in Exponents
Solution of the Equations of the Type , where
Solution of the Radical Equations of the Type:
Solution of the Radical Equation of the Type:
Solution of the Radical Equation of the Type:
Discriminant of Quadratic Equations
Determine the Nature of Roots of a Given Quadratic Equation
Value of an Unknown Involved in a Given Quadratic Equation When the Nature of Its Roots Is Given
Use Properties of Cube Roots of Unity to Solve Appropriate Problems
Relation Between the Roots and the Coefficients of a Quadratic Equation
Values of Unknowns Involved in a Given Quadratic Equation When Sum of Roots Is Equal to a Multiple of the Products of Roots
Values of Unknowns Involved in a Given Quadratic Equation When the Sum of the Squares of Roots Is Equal to a Given Number
Values of Unknowns Involved in a Given Quadratic Equation When Roots Differ by a Given Number
Values of Unknowns Involved in a Given Quadratic Equation When Roots Satisfy a Given Relation
Values of Unknowns Involved in a Given Quadratic Equation When Both Sum and Products of Roots Are Equal to a Given Number
Formula to Find a Quadratic Equation From the Given Roots
Formation of a Quadratic Equation Whose Roots Are of the Type:
Formation of a Quadratic Equation Whose Roots Are of the Type:
Introduction to Synthetic Division
Using Synthetic Division when Zeros of a Polynomial are Given
Using Synthetic Division when Factors of a Polynomial are Given
Using Synthetic Division to Solve a Biquadratic Equation
Solution of Simultaneous Equations with One Linear and One Quadratic Equation
Solution of Quadratic Simultaneous Equations
Solution of Real Life Problems Leading to Quadratic Equations
Ratio, Proportions, and Variations
3rd, 4th, and Mean Proportional
Theorems on Proportions
Joint Variations
KMethod
Real Life Problems Based on Variations
Resolution of Algebraic Fractions into Partial Fractions  I
Resolution of Algebraic Fractions into Partial Fractions  II
Resolution of Algebraic Fractions into Partial Fractions  III
Resolution of Algebraic Fractions into Partial Fractions  IV
Operation on Sets
Commutative and Associative Laws of Union
Commutative and Associative Laws of Intersection
Distributive Law of Union Over Intersection
Distributive Law of Intersection Over Union
De Morgan's Laws
Use Venn Diagram to Verify Commutative and Associative Laws of Union
Use Venn Diagram to Verify Commutative and Associative Laws of Intersection
Use Venn Diagram to Verify Distributive Laws
Use Venn Diagram to Verify De Morgan's Laws
Binary Relation
Function and Its Domain, Codomain, and Range
Into Function
Injective Function
Surjective Function
Bijective Function
Examine Whether a Given Relation is a Function or Not
Grouped Frequency Table
Histograms
Frequency Polygon
Cumulative Frequency Table
Cumulative Frequency Polygon
Arithmetic Mean
Median, Mode, Geometric Mean, and Harmonic Mean
Estimate Median, Quartiles and Mode Graphically
Range, Variance, and Standard Deviation
Conversion of Angles
Relationship Between Radians and Degrees
Formula for the Length of a Circular Arc
Formula for the Area of a Circular Sector
Coterminal Angles
Quadrants and Quadrantal Angles
Values of Trigonometric Ratios for 45°, 30° and 60°
Signs of Trigonometric Ratios in Different Quadrants
Values of Remaining Trigonometric Ratios if One Trigonometric Ratio Is Given
Values of Trigonometric Ratios for 0°, 90°, 180°, 270° and 360°
Trigonometric Identities
Angles of Elevation and Depression
One and Only One Circle Can Pass Through Three NonCollinear Points
A Straight Line, Drawn From the Centre of a Circle to Bisect a Chord Is Perpendicular to the Chord (and Vice Versa)
If Two Chords of a Circle Are Congruent, Then They Will Be Equidistant From the Centre (and Vice Versa)
If a Line Is Drawn Perpendicular to a Radial Segment of a Circle at Its Outer End Point, It Is Tangent to the Circle at That Point (and Vice Versa)
The Two Tangents Drawn to a Circle From a Point Outside It, Are Equal in Length
If Two Arcs of a Circle Are Congruent, Then the Corresponding Chords Are Equal (and Vice Versa)
Equal Chords of a Circle Subtend Equal Angles at the Corresponding Centres (and Vice Versa)
The Angle in a Semicircle Is a Right Angle
The Angle in a Segment Greater Than a Semi Circle Is Less Than a Right Angle (and Vice Versa)
Circumscribe a Circle About a Given Triangle
Inscribe a Circle in a Given Triangle
Escribe a Circle in a Given Triangle
Inscribe an Equilateral Triangle in a Given Circle
Circumscribe a Square About a Given Circle
Inscribe a Square in a Given Circle
Circumscribe a Regular Hexagon About a Given Circle
Inscribe a Regular Hexagon in a Given Circle
Draw a Tangent to an Arc Through a Given Point Without Using the Centre
Draw a Tangent to a Circle From a Point on or Outside the Circle
Draw Transverse Common Tangents to Two Equal Circles
Draw Direct Common Tangents to Two Unequal Circles
Draw a Circle Touching Both the Arms of a Given Angle
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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