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Lecture
Advanced Physics I
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Related lectures (45)
Rotating Vectors in Physics 1
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Explores rotating vectors in physics, emphasizing the norm-angular speed relationship and various coordinate systems.
Coordinate Systems: Polar and Spherical
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Covers polar and spherical coordinate systems, position vectors, equations of motion, and Frenet frame concepts.
1D Kinematics: Position and Velocity
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Introduces 1D kinematics concepts like position, velocity, and displacement vectors for point mass motion.
Motion in the Plane: CMS - Physics (Sauser)
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Explores motion in the plane, covering position vectors, velocity, acceleration, and circular motion.
2D and 3D Kinematics
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Covers point kinematics in 2D and 3D, including velocity, acceleration, and projectile motion.
Untitled
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Kinematics and Dynamics of Point Particle
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Covers the kinematics and dynamics of a point particle, including Newton's laws and extensive quantities.
Motion in Three Dimensions
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Explores non-Cartesian coordinates, dynamics of a point particle, and motion in three dimensions.
Coordinate Systems: Spherical Coordinates
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Explores spherical coordinates, trajectory equations, and circular motion in different reference frames.
Decomposition of a Vector
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Covers the decomposition of a vector in a base and its applications in speed and distance calculations.
Structural Mechanics Fundamentals
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Introduces the fundamentals of structural mechanics, covering equilibrium, boundary conditions, free-body diagrams, and constraints.
Advanced Physics I
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Covers kinematics, dynamics, forces, and motion in magnetic fields, as well as traffic accidents and polar coordinates.
Circular Motion: Reference Frames and Accelerations
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Explores circular motion reference frames, accelerations, and trajectory equations.
Projectile Motion and Circular Motion
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Covers projectile and circular motion, including examples and equations for a rotating car.
Mechanics of Kirchhoff Rods II
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Explores the mechanics of Kirchhoff rods, focusing on kinematics, twisted solutions, and recent developments in rod mechanics.
Beam Bending: Theory and Applications
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Explores beam bending theory, covering moment-curvature relation, pure bending, elasticity concepts, and examples of cantilever beams.
Orthogonal Projection Theorem
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Explores orthogonal projection calculation and orthonormal bases uniqueness through matrix operations.
Coordinate Vector Operations
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Explores coordinate vector operations, from digitizing points to transforming and manipulating geometric spaces using coordinates.
Fluid Mechanics: Pressure and Forces
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Covers the concept of pressure in fluid mechanics and the forces exerted by fluids.
Integration of Simple Elements
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Covers the integration of simple elements and limit expansions with examples.
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