course detail
Overview
At Letzthink, we offer a comprehensive range of math courses designed to support students from 6th to 10th grade. Our curriculum is tailored to meet the diverse needs of our students, providing them with the knowledge and skills necessary to excel in mathematics. Below, you’ll find detailed information about each of our courses.
Basic arithmetic
Mastering basic arithmetic involves learning addition, subtraction, multiplication, and division of whole numbers. These fundamental operations form the cornerstone of all future math studies, enabling students to handle more complex problems with confidence.
fractions, decimals & percentages
Understanding fractions and decimals includes learning how to convert between them, perform basic operations, and apply them in real-world contexts. This topic builds numerical literacy and prepares students for advanced arithmetic and algebra.
Basic geometry
Basic geometry introduces shapes, area, perimeter, and basic geometric principles. Students learn to identify and analyze different geometric figures, laying the groundwork for more complex geometric studies.
Ratios and proportions
Ratios and proportions involve comparing quantities and solving problems involving proportional relationships. Mastery of this topic is essential for understanding more advanced concepts in algebra and real-world applications.
algebraic thinking
This topic covers the basics of algebra, including understanding and manipulating variables, expressions, and simple equations. It prepares students for more advanced algebraic concepts and problem-solving.
Basic probability
This topic covers basics of probability like tossing of coins, rolling dice, shuffling deck of cards related problems and some other real life applications
advanced arithmetic
Advanced arithmetic focuses on complex operations with integers, fractions, and decimals, enhancing computational fluency and accuracy. This topic ensures a deep understanding of numerical operations critical for higher-level math.
pre-algebra
Pre-algebra concepts lay the groundwork for algebra, covering variables, simple equations, and basic functions. This topic prepares students for the transition to more advanced algebraic studies.
Basic statistics
Statistics introduce students to the principles of data collection, analysis, and interpretation. These skills are essential for making informed decisions based on data.
Linear equations
Students learn to solve and graph linear equations and inequalities, understanding their applications in various contexts. This topic is crucial for advanced algebra and calculus.
functions and graphs
Functions and graphs cover the basics of functions, their properties, and how to graph them. Understanding functions is essential for all higher-level math courses.
advanced geometry introduction
This covers just the overview of the advanced geometry which will be studied in detail after this. This sets a mind map for the student to proceed further efficiently.
Points, lines, & planes
Basic geometric elements like points, lines, and planes and their relationships are fundamental concepts that underpin all of geometry.
Angles & parallel lines
This topic explores angle relationships and the properties of parallel lines, critical for understanding geometric proofs and theorems.
Triangle congruence & similarity
Students learn criteria for triangle congruence and similarity, including proofs and applications, foundational for advanced geometric studies.
Circles, polygons, & area calculations
Properties, measurements, and theorems related to circles and polygons are covered, essential for understanding complex geometric relationships.
Volume & surface area of solids
Calculations for the volume and surface area of three-dimensional figures are explored, important for practical applications in science and engineering.
Trigonometry
Comprehensive study of trigonometric functions, identities, equations, and applications, essential for calculus and physics.
Expressions, equations, & inequalities
This topic includes mastering algebraic expressions, solving various types of equations, and understanding inequalities, forming the core of algebraic studies.
Functions
Studying functions involves understanding different types, their properties, and their real-world applications, essential for advanced math courses.
Polynomials & factoring
Operations on polynomials and various factoring techniques are covered, preparing students to solve polynomial equations and understand algebraic structures.
Rational expressions & equations
Simplifying, multiplying, dividing, and solving rational expressions and equations are key skills in advanced algebra, with applications in calculus and beyond.
Systems of equations
Students learn methods for solving systems of linear equations, crucial for understanding multiple variable relationships in algebra and real-world problem-solving.
algebra-ii
overview
After covering all the concepts of algebra-I it time to a take a leap and explore algebra-II this topic covers the overview of the algebra-II
Advanced functions
In-depth study of various functions, including quadratic, polynomial, exponential, and logarithmic functions, prepares students for calculus.
Complex numbers
Introduction to complex numbers, including their operations and geometric representation, is vital for advanced algebra and engineering courses.
Polynomials & rational functions
Studying in-depth about the polynomial and rational functionals. Solving functions, graphing, and studying the real life applications
Exponential & logarithmic functions
Detailed exploration of exponential growth and decay, and logarithmic functions, with applications in science, finance, and calculus.
Sequences & series
Understanding arithmetic and geometric sequences and series, and their applications, is essential for advanced mathematical problem-solving.
graphs
Learning to analyze any graph in general. Plotting graphs of various advance complicated functions.
Functions & their transformations
Exploration of different functions, their transformations, and properties, preparing students for calculus and higher-level math.
Polar coordinates & complex numbers
Representation of complex numbers in polar form and solving related problems, important for advanced mathematics and engineering.
Limits introductory calculus concepts
Basic concepts of limits and continuity form the foundation for understanding calculus, essential for advanced math studies.
Limits & continuity
This topic remains on of the foundations of the calculus. We will study how to find the limits of any given function and identify continuous functions and study its properties.
Derivatives & their applications
Techniques for finding derivatives and their applications in various fields, foundational for all calculus and higher-level math courses.
Techniques of integration
Various methods for calculating integrals, including substitution and integration by parts, important for solving complex calculus problems.
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