À propos de ce cours : This course provides the essential mathematics required to succeed in the finance and economics related modules of the Global MBA, including equations, functions, derivatives, and matrices. You can test your understanding with quizzes and worksheets, while more advanced content will be available if you want to push yourself. This course forms part of a specialisation from the University of London designed to help you develop and build the essential business, academic, and cultural skills necessary to succeed in international business, or in further study. If completed successfully, your certificate from this specialisation can also be used as part of the application process for the University of London Global MBA programme, particularly for early career applicants. If you would like more information about the Global MBA, please visit www.londoninternational.ac.uk/mba This course is endorsed by CMI
Créé par : Université de Londres
Enseigné par : George Kapetanios, Professor of Finance and Econometrics
King's College London
| Informations de base | Cours 3 de 6 dans International Business Essentials Specialization |
| Engagement | 4 weeks of study, 5 hours per week. |
| Langue | English |
| Comment réussir | Réussissez tous les devoirs notés pour terminer le cours. |
| Notes des utilisateurs |
Programme de cours
SEMAINE 1
Equations
Although financial models are theoretical frameworks, we often use mathematical tools to work with these models.
Mathematical models usually consist of a set of equations, which are designed to describe the structure of the model, and whose solution determines the importance of variables.
This week, we will look at equations, including the basic terminology, and the rules for solving equations requiring more than one operation.
10 vidéos, 2 lectures, 1 quiz pour s'exercer
- Vidéo: Equations- An Introduction
- Reading: Glossary of Terms
- Vidéo: 1. Variables, Constants and Parameters
- Vidéo: 2. The Real Number System
- Vidéo: 3. Basic Rules
- Reading: Quiz Instructions
- Practice Quiz: Equations: Practice Exercises
- Vidéo: 4. Like Terms
- Vidéo: 5. Translate Phrases into Mathematics
- Vidéo: 6. Working with Business Formulas
- Vidéo: 7. Ratio and Proportion
- Vidéo: Equations- Summary
Noté: Equations: Summative Exercises
Noté: Week 1: End of Week Quiz
SEMAINE 2
Functions
Functions are important in every area of pure and applied mathematics, including mathematics applied to economics, finance and business. For example, the language of economic analysis is full of terms like demand and supply functions, cost functions, production functions, consumption functions, and so on. This week, we will present a discussion of functions of one real variable, illustrated by some economic examples. Remember- one variable is a function of another if the first variable depends upon the second.
20 vidéos
- Vidéo: 1. A Function as an Ordered Pair of Elements
- Vidéo: 2. Relations and Functions
- Vidéo: 3. Types of Function
- Vidéo: 4. Levels of Generality
- Vidéo: 5: The Domain of a Function
- Vidéo: 5.1: Graphing an Equation
- Vidéo: 6. Linear Functions
- Vidéo: 6.1 Mapping Linear Functions
- Vidéo: 6.2 Linear Functions: Examples
- Vidéo: 7. Quadratic Functions
- Vidéo: 8. Cubic Functions
- Vidéo: Functions Summary
- Vidéo: 1.1. The Exponential Functions
- Vidéo: 1.2. The Nature of Exponential Functions
- Vidéo: 1.3. Simple Exponential Functions
- Vidéo: 1.4. The Graph
- Vidéo: 2.1. Logarithmic Functions
- Vidéo: 2.2. Log Functions and Exponential Functions
- Vidéo: 2.3 The Graphical Form
Noté: Summative Questions
Noté: End of Week Quiz
SEMAINE 3
Derivatives
An important topic in many scientific disciplines- including economics- is the study of how quickly quantities change. The concept used to describe the rate of change of a function is known as the derivative. In this lecture, we will define the derivative of a function, and share some of the important rules for calculating it.
21 vidéos
- Vidéo: 1. Slopes of Curves
- Vidéo: 2. The Geometrical Interpretation of Tangents and Derivatives
- Vidéo: 3. Increasing and Decreasing Functions
- Vidéo: 4. Derivatives as a Rate of Change
- Vidéo: 5. Continuity
- Vidéo: 6. Simple Rules of Differentiation
- Vidéo: 6.1. The Derivative of a Constant Function
- Vidéo: 6.2. The Graphical Representation of the Rule
- Vidéo: 6.3. Examples
- Vidéo: 6.3.1 Derivatives: Examples, Part 1
- Vidéo: 6.3.2 Derivatives: Examples, Part 2
- Vidéo: 6.3.3 Derivatives: Examples, Part 3
- Vidéo: 6.4. The Power Rule
- Vidéo: 6.5. Sum and Difference
- Vidéo: 7. The Product Rule
- Vidéo: 7.2 Matrices
- Vidéo: 8. The Quotient Rule
- Vidéo: 9. The Chain Rule
- Vidéo: 10. Higher Order Derivatives
- Vidéo: Lecture: Derivatives - Summary
Noté: Summative Questions
Noté: End of Week Quiz
SEMAINE 4
Matrices
The analysis and even the comprehension of systems of linear equations is much easier when we use key mathematic concepts such as matrices, vectors, and determinants. This week, we’ll introduce these concepts and explain their application to economic models
16 vidéos
- Vidéo: 1. What Is A Matrix?
- Vidéo: 2. The Square Matrix
- Vidéo: 3. Matrix Operations
- Vidéo: 3.1. Addition
- Vidéo: 3.2. Subtraction
- Vidéo: 3.3. Scalar Multiplication
- Vidéo: 3.4. Multiplication of Matrices
- Vidéo: 3.5. Multiplication Procedure
- Vidéo: 3.6. General Rules for Matrix Addition and Multiplication by Scalars
- Vidéo: 4. The Inverse
- Vidéo: 5. The Transpose
- Vidéo: 6. Identity Matrix
- Vidéo: 6.1. Properties of the Identity Matrix
- Vidéo: 7. Linear Systems of Equation
- Vidéo: Matrices | Summary
Noté: Summative Questions
Noté: End of Week Quiz
Noté: End of Course Quiz
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Créateurs
Université de Londres
The University of London is a federal University which includes 18 world leading Colleges. Our distance learning programmes were founded in 1858 and have enriched the lives of thousands of students, delivering high quality University of London degrees wherever our students are across the globe. Our alumni include 7 Nobel Prize winners. Today, we are a global leader in distance and flexible study, offering degree programmes to over 50,000 students in over 180 countries. To find out more about studying for one of our degrees where you are, visit www.london.ac.uk
Tarification
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