- Description
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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.
• Practicing problem sets and solutions regularly to build muscle memory.
• Focusing on understanding the underlying core concepts and formulas clearly rather than just memorizing them.
• Solving additional challenge exercises to test their boundaries.
• Maintaining a positive, growth-oriented attitude toward learning math.
Popular Courses
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 |