Informações sobre o curso
4.7
197 classificações
48 avaliações
100% online

100% online

Comece imediatamente e aprenda em seu próprio cronograma.
Prazos flexíveis

Prazos flexíveis

Redefinir os prazos de acordo com sua programação.
Horas para completar

Aprox. 44 horas para completar

Sugerido: 6 hours/week...
Idiomas disponíveis

Inglês

Legendas: Inglês
100% online

100% online

Comece imediatamente e aprenda em seu próprio cronograma.
Prazos flexíveis

Prazos flexíveis

Redefinir os prazos de acordo com sua programação.
Horas para completar

Aprox. 44 horas para completar

Sugerido: 6 hours/week...
Idiomas disponíveis

Inglês

Legendas: Inglês

Programa - O que você aprenderá com este curso

Semana
1
Horas para completar
1 hora para concluir

ABOUT THIS COURSE

This section of the course will provide you with an overview of the course, an outline of the topics covered, as well as instructor comments about the Fundamentals of Engineering Exam and reference handbook....
Reading
3 vídeos (total de (Total 20 mín.) min), 3 leituras
Video3 videos
Overview comments4min
Reference Handbook13min
Reading3 leituras
Course Syllabus10min
Consent Form10min
Get More from Georgia Tech10min
Semana
2
Horas para completar
3 horas para concluir

Mathematics

This module reviews the basic principles of mathematics covered in the FE Exam. We first review the equations and characteristics of straight lines, then classify polynomial equations, define quadric surfaces and conics, and trigonometric identities and areas. In algebra we define complex numbers and logarithms, and show how to manipulate matrices and determinants. Basic properties of vectors with their manipulations and identities are presented. The discussion of series includes arithmetic and geometric progressions and Taylor and Maclaurin series. Calculus begins with definitions of derivatives and gives some standard forms and computation of critical points of curves, then presents grad, del and curl operators on scalar and vector functions. Differential equations are calcified and to methods to solve linear, homogenous equations are presented. Fourier series and transforms are defined along with standard forms, and finally Laplace transforms and their inverse are discussed. In all cases, basic ideas and equations are presented along with sample problems that illustrate the major ideas and provide practice on expected exam questions.Time: Approximately 4.5 hours | Difficulty Level: Medium...
Reading
15 vídeos (total de (Total 123 mín.) min), 2 leituras, 1 teste
Video15 videos
Analytic Geometry and Trigonometry: Polynomials and Conics9min
Analytic and Geometry and Trigonometry: Trigonometry7min
Algebra and Linear Algebra: Complex numbers and logarithms5min
Algebra and Linear Algebra: Matrices and determinants7min
Vectors: Basic Definitions and operations13min
Vectors: Examples8min
Series: Arithmetic and geometric progressions 10min
Calculus: Derivatives and curvature10min
Calculus: Integration5min
Calculus: Gradient, divergence and curl7min
DifferentialEq: Classification6min
DifferentialEq: Solutions7min
DifferentialEq: Fourier series7min
DifferentialEq: Laplace7min
Reading2 leituras
Learning Objectives10min
Earn a Georgia Tech Badge/Certificate/CEUs10min
Quiz1 exercício prático
Mathematics Supplemental Questions34min
Semana
3
Horas para completar
2 horas para concluir

Probability and Statistics

This module reviews the basic principles of probability and statistics covered in the FE Exam. We first review some basic parameters and definitions in statistics, such as mean and dispersion properties followed by computation of permutations and combinations. We then give the definitions of probability and the laws governing it and apply Bayes theorem. We study probability distributions and cumulative functions, and learn how to compute an expected value. Particular probability distributions covered are the binomial distribution, applied to discrete binary events, and the normal, or Gaussian, distribution. We show the meaning of confidence levels and intervals and how to use and apply them. We define and apply the central limit theorem to sampling problems and brieflyt- and c2. We define hypothesis testing and show how to apply it to random data. Finally, we show how to apply linear regression estimates to data and estimate the degree of fit including correlation coefficients and variances.In all cases, basic ideas and equations are presented along with sample problems that illustrate the major ideas and provide practice on expected exam questions. Time: Approximately 3 hours | Difficulty Level: Medium...
Reading
13 vídeos (total de (Total 91 mín.) min), 1 leitura, 1 teste
Video13 videos
Permutation and Combinations8min
Probability: Laws and Examples7min
Probability: Bayes Theorem4min
Probability Distributions: Density Functions8min
Probability Distributions: Expected Values3min
Probability Distributions:Binomial Distribution7min
Probability Distributions:Normal Distribution6min
Probability Distributions:Central Limit Theorem5min
Probability Distributions:Other Distributions1min
Confidence Levels6min
Hypothesis Testing7min
Linear Regression13min
Reading1 leituras
Learning Objectives10min
Quiz1 exercício prático
Probability and Statistics Supplemental Questions28min
Semana
4
Horas para completar
3 horas para concluir

Statics

This module reviews the principles of statics: Forces and moments on rigid bodies that are in equilibrium. We first discuss Newton’s laws and basic concepts of what is a force, vectors, and the dimensions and units involved. Then we consider systems of forces and how to compute their resultants. We discuss the main characteristics of vectors and how to manipulate them. Then the meaning and computation of moments and couples. We discuss the concept of equilibrium of a rigid body and the categories of equilibrium in two dimensions. We show how to draw a meaningful free body diagram with different types of supports. Then how to analyze pulleys and compute static friction forces and solve problems involving friction. The concept and major characteristics of trusses are discussed, especially simple trusses, and we show how to analyze them by the method of joints and the method of sections. Finally, we analyze the geometrical properties of lines, areas, and volumes that are important in statics and mechanics of materials. These are moments of inertia, centroids, and polar moments of inertia of simple and composite objects. In all cases, basic ideas and equations are presented along with sample problems that illustrate the major ideas and provide practice on expected exam questions.Time: Approximately 3 hours | Difficulty Level: Medium...
Reading
9 vídeos (total de (Total 150 mín.) min), 1 leitura, 1 teste
Video9 videos
Basic Concepts Continued13min
Moments and Couples16min
Equilibrium22min
Equilibrium Examples30min
Trusses15min
Trusses Method of Sections12min
Centroids and Moments of Inertia18min
Centroids and Moments of Inertia Continued10min
Reading1 leituras
Statics10min
Quiz1 exercício prático
Statics Supplemental Questions30min

Instrutores

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Dr. Philip Roberts

Professor
School of Civil and Environmental Engineering

Sobre Instituto de Tecnologia da GeórgiaInstituto de Tecnologia da Geórgia

The Georgia Institute of Technology is one of the nation's top research universities, distinguished by its commitment to improving the human condition through advanced science and technology. Georgia Tech's campus occupies 400 acres in the heart of the city of Atlanta, where more than 20,000 undergraduate and graduate students receive a focused, technologically based education....

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