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Lecture
Complex Numbers: Introduction and Operations
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Related lectures (54)
Complex Numbers: Operations and Applications
Covers the fundamental operations and applications of complex numbers.
Complex Numbers: Definitions and Operations
Covers the introduction and operations of complex numbers, including powers and roots.
Harmonic Oscillator: Complex Numbers and Solutions
Covers complex numbers, derivatives, and solutions of the damped harmonic oscillator with different damping regimes.
Mechanics: Oscillator Harmonics
Explores harmonic oscillators' behavior under various damping conditions, covering Newton's laws, complex numbers, and Euler's formula.
Complex Numbers: Properties and Operations
Explores complex numbers, Euler's formula, Moivre's formula, and proof by induction.
Real Numbers and Functions
Introduces Real Analysis I, covering real numbers, functions, limits, derivatives, and integrals.
Derivatives and Trigonometry Fundamentals
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Introduces derivatives, trigonometry, and motion principles through basic and trigonometric functions differentiation.
Complex Numbers: Polar Form
Explores complex numbers in polar form, Euler's formula, and coordinate transformation.
General Physics I: Course Organization
Covers the organization of a physics course for engineering students, including adjustments due to the current situation and support resources.
Derivatives and Approximations: Logarithmic Functions
Explores derivatives and approximations, focusing on logarithmic functions and their properties.
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Covers general verification strategies for solving exercises in science and engineering, emphasizing the importance of verifying solutions.
Energy System Optimization
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Euler's Formula Demonstration
MOOC: Analysis I
MOOC: Analysis I (part 6) : Study of functions, limited developments
Covers the demonstration of Euler's formula and its applications.
Work, Power
Covers the concepts of work and power, exploring real-world examples and magnitudes of power.
General Physics: Mechanics SV
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Covers the basics of General Physics, focusing on Mechanics SV and key mathematical concepts.
Introduction to Mathematics for Engineers
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Introduces the purpose of mastering mathematics and calculation tools for engineers, emphasizing the need to think methodically and rigorously.
Calculus: Derivatives and Integrals
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Covers the fundamentals of calculus, focusing on derivatives and integrals.
Fourier Transform: Derivatives and Laplace Transform
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Explores the Fourier transform properties with derivatives and introduces the Laplace transform for signal transformation and solving differential equations.
Absolute Value and Complex Numbers
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Covers the absolute value function, complex numbers, Euler's formula, and trigonometry applications.
Complex Numbers: Algebraic Structures and Applications
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Covers algebraic structures, real numbers, fields, and the applications of complex numbers in science and engineering.
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