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Syllabus:
1. REAL NUMBERS
Representation of natural numbers, integers and rational numbers on the number line – Terminating and recurring decimals – non-terminating and non-recurring decimals – Irrational numbers – Representation of irrational numbers on the number line – Surds and square roots – Rationalization of surds – Logarithms and their laws – Applications of logarithms.
2. SETS
Concept of sets – Empty sets, finite and infinite sets – Equal sets and subsets – Universal set – Cardinality of sets – Intervals of real numbers – Venn diagrams – Union, intersection and difference of sets – Applications of set theory.
3. POLYNOMIALS
Definition and types of polynomials – Monomials, binomials and trinomials – Zeroes of polynomials – Polynomial division – Remainder theorem – Factor theorem – Algebraic identities – Factorization of polynomials – Applications in algebra.
4. LINEAR EQUATIONS IN TWO VARIABLES
Introduction to equations in two variables – Graphical representation – Solutions by substitution and graphical methods – Graphs of straight lines – Lines parallel to axes – Word problems involving linear equations.
5. EUCLID’S GEOMETRY
History of Euclid and geometry – Definitions, axioms, postulates and theorems – Euclid’s five postulates – Relationship between axioms and theorems – Logical development of geometry.
6. GEOMETRY
Lines and angles – Parallel lines and transversals – Triangles and congruence criteria (SAS, ASA, SSS, RHS) – Properties of triangles – Quadrilaterals and parallelograms – Mid-point theorem – Area of parallelograms and triangles – Circles and their properties – Chords, arcs and angles – Cyclic quadrilaterals – Geometrical proofs and constructions.
7. COORDINATE GEOMETRY
Cartesian coordinate system – Coordinates of points – Plotting points on a plane – Understanding quadrants – Applications in graphing and geometry.
8. MENSURATION
Surface area and volume of cubes and cuboids – Surface area and volume of cylinders, cones, spheres and hemispheres – Relationship between surface area and volume – Word problems involving solid figures.
9. STATISTICS AND PROBABILITY
Frequency distributions – Mean, median and mode – Experimental probability – Random experiments – Tossing coins and dice – Notion of chance and randomness – Visualization of frequency distributions – Applications of probability in daily life.
•tPracticing problem sets and solutions regularly to build muscle memory.
•tFocusing on understanding the underlying core concepts and formulas clearly rather than just memorizing them.
•tSolving additional challenge exercises to test their boundaries.
•tMaintaining a positive, growth-oriented attitude toward learning math.
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Working hours
| Monday | 9:30 am - 6.00 pm |
| Tuesday | 9:30 am - 6.00 pm |
| Wednesday | 9:30 am - 6.00 pm |
| Thursday | 9:30 am - 6.00 pm |
| Friday | 9:30 am - 5.00 pm |
| Saturday | Closed |
| Sunday | Closed |