Age group: 10-19
Real Numbers- Mathematical Operations on Rational Numbers - Relations and Functions Relations and Functions - Representation of Functions Representation of Functions - Linear Functions Linear Functions - Comparing Linear and Non-linear Functions Comparing Linear and Non-linear Functions - Functions- Sketching Graphs Functions- Sketching Graphs - Functions- Problem Solving Absolute Value - Introduction to Statistics Introduction to Statistics - Statistics- Mean Statistics- Mean - Statistics- Median Statistics- Median - Statistics- Mode Statistics- Mode - Statistics- Measure of Variations Statistics- Measure of Variations - Statistics- Mean Absolute Deviation Statistics- Mean Absolute Deviation - Statistics- Samples and Populations Statistics- Samples and Populations - Statistics- Using Random Samples to Describe Populations Statistics- Using Random Samples to Describe Populations - Statistics- Comparing Populations Statistics- Comparing Populations - Statistics- Using Random Samples to Compare Populations Statistics- Using Random Samples to Compare Populations - Statistics- Problem Solving Statistics- Problem Solving - Statistics- Cumulative Practice Statistics- Cumulative Practice - Data Display- Stem- and Leaf Plots - Probability Data Display- Stem- and Leaf Plots - Data Display- Histograms Data Display- Histograms - Data Display- Shapes of Distribution Data Display- Shapes of Distribution - Data Display- Choosing Appropriate Measures Data Display- Choosing Appropriate Measures - Data Display- Box-and-whisker Plots Data Display- Box-and-whisker Plots - Data Display- Problem Solving Data Display- Problem Solving - Data Display- Scatter Plots - Data Display- Cumulative Practice Data Display- Scatter Plots - Data Display- Lines of Fit Data Display- Lines of Fit - Data Display- Two-way Tables Data Display- Two-way Tables - Data Display- Choosing a Data Display Data Display- Choosing a Data Display - Data Display- Problem Solving Probability - Theoretical and Experimental Probability Theoretical and Experimental Probability - Probability- Compound Events Probability- Compound Events - Probability- Simulations Probability- Simulations - Probability-Problem Solving Probability-Problem Solving - Probability- Cumulative Practice
Basic understanding of mathematical operations
Enthuziasm to Learn Maths
Mathematical Communication: Enhance communication skills by effectively explaining complex mathematical concepts, solutions, and reasoning processes both verbally and in written form, preparing for higher-level academic discourse and presentations.
Real-world Applications: Apply advanced mathematical concepts to practical scenarios and real-world problems, fostering the ability to translate abstract mathematical ideas into meaningful solutions and interpretations.
Advanced Mathematical Concepts: Dive into advanced concepts such as calculus, probability theory, and number theory, gaining a comprehensive understanding through rigorous practice and theoretical exploration.
Mathematical Reasoning: Develop deep mathematical reasoning skills by exploring theorems, proofs, and logical deductions across various branches of mathematics, enhancing the ability to justify solutions and analyze mathematical structures.
Advanced Problem Solving: Master complex mathematical problems involving algebraic expressions, geometry proofs, and advanced equations, demonstrating proficiency in analytical thinking and problem-solving strategies.
Freedom from Math fear
Proficiency in graphical representation of functions
You will be able to represent the given data set in different styles and predict the results from them
You will be able to predict the probability of any event and learn what dependent and independent events are
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