Calculus for the Life Sciences: Modelling the Dynamics of Life (Canadian edition) 2nd edition

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Frederick R. Adler and Miroslav Lovric
Publisher: Cengage Learning Canada

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  • Chapter 1: Introduction to Models and Functions
    • 1.1: Why Mathematics Matters
    • 1.2: Models in Life Sciences
    • 1.3: Variables, Parameters, and Functions
    • 1.4: Working with Functions
    • 1.5: Logical Reasoning and Language in Math and Life Sciences
    • 1: True/False Quiz
    • 1: Supplementary Problems
    • 1: Project

  • Chapter 2: Modelling Using Elementary Functions
    • 2.1: Elementary Models
    • 2.2: Exponential and Logarithmic Functions; Exponential Models
    • 2.3: Trigonometric and Inverse Trigonometric Functions
    • 2: True/False Quiz
    • 2: Supplementary Problems

  • Chapter 3: Discrete-Time Dynamical Systems
    • 3.1: Introduction to Discrete-Time Dynamical Systems
    • 3.2: Analysis of Discrete-Time Dynamical Systems
    • 3.3: Modelling with Discrete-Time Dynamical Systems
    • 3.4: Nonlinear Dynamics Model of Selection
    • 3.5: A Model of Gas Exchange in the Lung
    • 3: True/False Quiz
    • 3: Supplementary Problems
    • 3: Project

  • Chapter 4: Limits, Continuity, and Derivatives
    • 4.1: Investigating Change
    • 4.2: Limit of a Function
    • 4.3: Infinite Limits and Limits at Infinity
    • 4.4: Continuity
    • 4.5: Derivatives and Differentiability
    • 4: True/False Quiz
    • 4: Supplementary Problems
    • 4: Project

  • Chapter 5: Working with Derivatives
    • 5.1: Derivatives of Powers, Polynomials, and Exponential Functions
    • 5.2: Derivatives of Products and Quotients
    • 5.3: The Chain Rule and the Derivatives of Logarithmic Functions
    • 5.4: Derivatives of Trigonometric and Inverse Trigonometric Functions
    • 5.5: Implicit Differentiation, Logarithmic Differentiation, and Related Rates
    • 5.6: The Second Derivative, Curvature, and Concavity
    • 5.7: Approximating Functions with Polynomials
    • 5: True/False Quiz
    • 5: Supplementary Problems
    • 5: Project

  • Chapter 6: Applications of Derivatives
    • 6.1: Extreme Values of a Function
    • 6.2: Three Case Studies in Optimization
    • 6.3: Reasoning about Functions: Continuity and Differentiability
    • 6.4: Leading Behaviour and L'Hôpital's Rule
    • 6.5: Graphing Functions: A Summary
    • 6.6: Newton's Method
    • 6.7: Stability of Discrete-Time Dynamical Systems
    • 6.8: The Logistic Dynamical System and More Complex Dynamics
    • 6.9: Case Study: Painting and Deep Breathing (Online)
    • 6: True/False Quiz
    • 6: Supplementary Problems
    • 6: Projects

  • Chapter 7: Integrals and Applications
    • 7.1: Differential Equations
    • 7.2: Antiderivatives
    • 7.3: Definite Integral and Area
    • 7.4: Definite and Indefinite Integrals
    • 7.5: Techniques of Integration: Substitution and Integration by Parts
    • 7.6: Applications
    • 7.7: Improper Integrals
    • 7: True/False Quiz
    • 7: Supplementary Problems
    • 7: Projects

  • Chapter 8: Differential Equations
    • 8.1: Basic Models with Differential Equations
    • 8.2: Equilibria and Display of Autonomous Differential Equations
    • 8.3: Stability of Equilibria
    • 8.4: Separable Differential Equations
    • 8.5: Systems of Differential Equations; Predator-Prey Model
    • 8.6: The Phase Plane
    • 8.7: Solutions in the Phase Plane
    • 8.8: Dynamics of a Neuron (online)
    • 8: True/False Quiz
    • 8: Supplementary Problems
    • 8: Projects

  • Chapter FSV: Functions of Several Variables
    • FSV.1: Introduction
    • FSV.2: Graph of a Function of Several Variables
    • FSV.3: Limits and Continuity
    • FSV.4: Partial Derivatives
    • FSV.5: Tangent Plane, Linearization, and Differentiability
    • FSV.6: The Chain Rule
    • FSV.7: Second-Order Partial Derivatives and Applications
    • FSV.8: Partial Differential Equations
    • FSV.9: Directional Derivative and Gradient
    • FSV.10: Extreme Values
    • FSV.11: Optimization with Constraints

  • Chapter PS: Probability and Statistics
    • PS.1: Introduction: Why Probability and Statistics
    • PS.2: Stochastic Models
    • PS.3: Basics of Probability Theory
    • PS.4: Conditional Probability and the Law of Total Probability
    • PS.5: Independence
    • PS.6: Discrete Random Variables
    • PS.7: The Mean, the Median, and the Mode
    • PS.8: The Spread of a Distribution
    • PS.9: Joint Distributions
    • PS.10: The Binomial Distribution
    • PS.11: The Multinomial and the Geometric Distributions
    • PS.12: The Poisson Distribution
    • PS.13: Continuous Random Variables
    • PS.14: The Normal Distribution
    • PS.15: The Uniform and the Exponential Distributions

  • Chapter LA: Linear Algebra
    • LA.1: Identifying Location in a Plane and in Space
    • LA.2: Vectors
    • LA.3: The Dot Product
    • LA.4: Equations of Lines and Planes
    • LA.5: Systems of Linear Equations
    • LA.6: Gaussian Elimination
    • LA.7: Linear Systems in Medical Imaging
    • LA.8: Matrices
    • LA.9: Matrices and Linear Systems
    • LA.10: Linear Transformations
    • LA.11: Eigenvalues and Eigenvectors
    • LA.12: The Leslie Model: Age-Structured Population Dynamics

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Group Quantity Questions
Chapter 1: Introduction to Models and Functions
1 0  
Chapter 2: Modelling Using Elementary Functions
2 0  
Chapter 3: Discrete-Time Dynamical Systems
3 0  
Chapter 4: Limits, Continuity, and Derivatives
4 0  
Chapter 5: Working with Derivatives
5 0  
Chapter 6: Applications of Derivatives
6 0  
Chapter 7: Integrals and Applications
7 0  
Chapter 8: Differential Equations
8 0  
 Chapter 9
9 0  
 Chapter 10
10 0  
 Chapter 11
11 0  
Total 0