Worked Solutions Mathematics SL 1st Edition by John Owen, Robert Haese, Sandra Haese, Mark Bruce – Ebook PDF Instant Download/Delivery: 1876543396, 9781876543396
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Product details:
ISBN 10: 1876543396
ISBN 13: 9781876543396
Author: John Owen, Robert Haese, Sandra Haese, Mark Bruce
This book gives you fully worked solutions for every question in Exercises, Review Sets, Activities, and Investigations (which do not involve student experimentation) in each chapter of our textbook
Where applicable, each worked solution is modelled on the relevant worked example in the textbook. Correct answers can sometimes be obtained by different methods.
Worked Solutions Mathematics SL 1st Table of contents:
Chapter 1: Algebra
- Solutions for Exercise 1.1: Number Systems and Set Notation
- Solutions for Exercise 1.2: Exponents and Logarithms
- Solutions for Exercise 1.3: Solving Equations and Inequalities (Linear, Quadratic, Rational)
- Solutions for Exercise 1.4: Sequences and Series (Arithmetic and Geometric)
- Solutions for Exercise 1.5: The Binomial Theorem
- Solutions for Review Exercise: Algebra
Chapter 2: Functions
- Solutions for Exercise 2.1: Concepts of Functions, Domain and Range
- Solutions for Exercise 2.2: Graphing Functions
- Solutions for Exercise 2.3: Transformations of Functions
- Solutions for Exercise 2.4: Inverse Functions
- Solutions for Exercise 2.5: Composite Functions
- Solutions for Review Exercise: Functions
Chapter 3: Quadratic Functions
- Solutions for Exercise 3.1: Properties of Quadratic Functions
- Solutions for Exercise 3.2: Solving Quadratic Equations (Factoring, Completing the Square, Formula)
- Solutions for Exercise 3.3: Applications of Quadratic Functions
- Solutions for Review Exercise: Quadratic Functions
Chapter 4: Exponential and Logarithmic Functions
- Solutions for Exercise 4.1: Exponential Growth and Decay
- Solutions for Exercise 4.2: Logarithmic Functions and Their Properties
- Solutions for Exercise 4.3: Solving Exponential and Logarithmic Equations
- Solutions for Review Exercise: Exponential and Logarithmic Functions
Chapter 5: Trigonometry
- Solutions for Exercise 5.1: The Unit Circle and Radian Measure
- Solutions for Exercise 5.2: Trigonometric Ratios and Identities
- Solutions for Exercise 5.3: Graphs of Trigonometric Functions
- Solutions for Exercise 5.4: Solving Trigonometric Equations
- Solutions for Exercise 5.5: Applications of Trigonometry (Area, Sine Rule, Cosine Rule)
- Solutions for Review Exercise: Trigonometry
Chapter 6: Vectors
- Solutions for Exercise 6.1: Vector Basics and Operations
- Solutions for Exercise 6.2: Position Vectors and Displacement Vectors
- Solutions for Exercise 6.3: The Scalar (Dot) Product
- Solutions for Exercise 6.4: Vector Applications (Lines in 2D and 3D)
- Solutions for Review Exercise: Vectors
Chapter 7: Statistics and Probability
- Solutions for Exercise 7.1: Data Presentation and Interpretation
- Solutions for Exercise 7.2: Measures of Central Tendency and Dispersion
- Solutions for Exercise 7.3: Probability Fundamentals
- Solutions for Exercise 7.4: Conditional Probability and Independent Events
- Solutions for Exercise 7.5: Discrete Random Variables and Probability Distributions (Binomial)
- Solutions for Exercise 7.6: Continuous Random Variables and Probability Distributions (Normal)
- Solutions for Exercise 7.7: Sampling and Estimation
- Solutions for Review Exercise: Statistics and Probability
Chapter 8: Calculus: Differentiation
- Solutions for Exercise 8.1: Limits and Continuity
- Solutions for Exercise 8.2: The Concept of the Derivative
- Solutions for Exercise 8.3: Differentiation Rules (Power, Product, Quotient, Chain Rule)
- Solutions for Exercise 8.4: Derivatives of Trigonometric, Exponential, and Logarithmic Functions
- Solutions for Exercise 8.5: Applications of Differentiation (Tangents, Normals, Rates of Change)
- Solutions for Exercise 8.6: Optimization Problems
- Solutions for Review Exercise: Differentiation
Chapter 9: Calculus: Integration
- Solutions for Exercise 9.1: Antiderivatives and Indefinite Integrals
- Solutions for Exercise 9.2: Definite Integrals and the Fundamental Theorem of Calculus
- Solutions for Exercise 9.3: Area Under a Curve and Area Between Curves
- Solutions for Exercise 9.4: Volumes of Revolution
- Solutions for Exercise 9.5: Integration by Substitution (Basic)
- Solutions for Review Exercise: Integration
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Tags: John Owen, Robert Haese, Sandra Haese, Mark Bruce, Worked Solutions, Mathematics