Age group: 10-17
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This course Includes
120 live tutoring sessions
Access on mobile and web
Certificate of completion
Hands-on Exercises & Practical Projects
Personalized Feedback & Coaching
Session Recordings for Rewatching
Module 1: Analyzing Functions - Introduction to functions and their characteristics. Understand domain, range, and mapping diagrams. Identify key features of functions. Module 2: Absolute Value Functions, Equations, and Inequalities - Study absolute value functions and their graphs. Learn to solve absolute value equations and inequalities. Explore applications of absolute value functions. Module 3: Rational Exponents and Radicals - Understand properties of rational exponents. Simplify expressions with radicals. Perform operations with radicals. Module 4: Adding and Subtracting Polynomials - Learn addition and subtraction of polynomials. Understand polynomial expressions and terms. Apply polynomial operations. Module 5: Multiplying Polynomials - Explore multiplication of binomials and trinomials. Study special products and patterns. Apply polynomial multiplication in real-world contexts. Module 6: Graphing Quadratic Functions - Understand characteristics of quadratic functions. Learn vertex form and standard form. Explore transformations of quadratic graphs. Module 7: Connecting Intercepts, Zeros, and Factors - Find intercepts and zeros of quadratic functions. Factor quadratic expressions. Understand relationships between intercepts, zeros, and factors. Module 8: Using Factors to Solve Quadratic Equations - Factor quadratic equations. Solve quadratic equations by factoring. Apply factoring in real-world problems. Module 9: Using Square Roots to Solve Quadratic Equations - Solve quadratic equations using the square root property. Understand and apply the quadratic formula. Explore applications of quadratic equations in geometry and physics. Module 10: Linear, Exponential, and Quadratic Equations - Compare linear, exponential, and quadratic growth. Solve systems of equations involving these functions. Model real-world scenarios using these equations. Module 11: Quadratic Equations and Complex Numbers - Introduction to complex numbers. Solve quadratic equations with complex solutions. Apply complex numbers in quadratic equations. Module 12: Quadratic Relations and Systems of Equations - Understand quadratic relations and their graphs. Solve systems of quadratic equations. Explore applications of quadratic relations and systems of equations. Module 13: Functions and Inverses - Study function composition and inverse functions. Find inverses of functions algebraically and graphically. Apply functions and inverses in real-world scenarios. Module 14: Proofs with Lines and Angles - Learn basic geometric proofs involving lines and angles. Understand the properties of parallel lines and transversals. Study angle relationships in geometric proofs. Module 15: Proofs with Triangles and Quadrilaterals - Prove triangle congruence and similarity theorems. Understand the properties of quadrilaterals and their proofs. Apply triangle and quadrilateral properties in proofs. Module 16: Similarity and Transformations - Study similarity transformations and their properties. Apply similarity transformations in geometry. Solve problems involving scale factors. Module 17: Using Similar Triangles - Understand properties of similar triangles. Apply proportions in similar triangles. Explore applications of similar triangles in geometry and trigonometry. Module 18: Trigonometry with Right Triangles - Learn trigonometric ratios in right triangles. Solve right triangles using trigonometry. Apply trigonometry in real-world contexts. Module 19: Angles and Segments in Circles - Study properties of angles formed by chords, secants, and tangents. Understand arcs and central angles. Learn about inscribed angles and intercepted arcs. Module 20: Arc Length and Sector Area - Understand arc length and sector area formulas. Apply arc length and sector area in geometry and physics. Solve problems involving circles and sectors. Module 21: Volume Formulas - Learn volume formulas for prisms, cylinders, pyramids, cones, and spheres. Apply volume formulas in geometry and engineering. Solve volume problems involving irregular shapes. Module 22: Introduction to Probability - Understand basic probability concepts and notation. Learn probability rules and laws. Explore applications of probability. Module 23: Conditional Probability and Independence of Events - Study conditional probability and joint probability. Understand the independence of events and mutually exclusive events. Apply conditional probability in real-world situations. Module 24: Probability and Decision-Making - Learn expected value and decision-making. Apply probability in decision-making and risk assessment. Solve problems involving probability distributions and expected outcomes.
Understanding of fundamental algebraic concepts, linear equations, inequalities, and basic geometric principles is essential.
Familiarity with basic geometric shapes, properties, and theorems.
Proficiency in manipulating algebraic expressions and solving linear equations.
Strengthen Algebraic Proficiency: Students will solidify their understanding of algebraic principles, including quadratic equations, polynomials, and rational expressions, enabling them to solve complex problems with confidence.
Master Geometric Concepts: Students will explore advanced geometric topics, such as theorems related to circles, similarity and congruence, and coordinate geometry, applying these concepts to solve real-world problems.
Develop Trigonometric Skills: Students will gain proficiency in trigonometric functions, identities, and equations, learning to apply trigonometry to various contexts, including physics and engineering problems.
Introduce Calculus Fundamentals: Students will be introduced to the basic concepts of calculus, including limits, derivatives, and integrals, laying the groundwork for future studies in higher mathematics.
Foster Analytical Thinking: Students will enhance their analytical and logical reasoning skills, learning to construct and evaluate mathematical arguments and proofs effectively.
Algebraic Problem-Solving: Students will demonstrate the ability to solve advanced algebraic equations and manipulate algebraic expressions to model and solve real-world problems.
Geometric Application: Students will apply geometric principles to analyze and solve problems involving shapes, angles, and distances, demonstrating a clear understanding of geometric relationships.
Trigonometric Application: Students will use trigonometric functions and identities to solve problems in various contexts, including those related to waves, oscillations, and circular motion.
Calculus Readiness: Students will show a basic understanding of calculus concepts, including the ability to calculate limits, derivatives, and integrals, preparing them for more advanced studies in mathematics.
Critical and Analytical Thinking: Students will exhibit strong analytical thinking skills, capable of constructing logical arguments, solving complex problems, and evaluating mathematical proofs.
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What are the key skills developed through this course?
Students will develop critical thinking, problem-solving, analytical reasoning, and the ability to make connections between algebraic and geometric concepts.
Do I need a graphing calculator for this course?
Yes, a graphing calculator is often recommended or required, as it helps with understanding and visualizing complex functions and solving equations.
What topics are covered in Integrated Math 2?
Topics typically include quadratic functions, polynomials, rational expressions, radicals, coordinate geometry, trigonometry, and an introduction to probability and statistics.
How does Integrated Math 2 differ from traditional Algebra and Geometry courses?
Unlike traditional courses that separate algebra and geometry, Integrated Math 2 blends these subjects together, allowing students to see the connections between different mathematical concepts and apply them in various contexts.
What are the key skills developed in this course?
Students will develop critical thinking, problem-solving, analytical reasoning, and the ability to make connections between algebraic and geometric concepts.
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+18044084086
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