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... Parameterize the curve, find the curvature function, and find the points that maximize the curvature function. Use calculus – ie: Derivative and First Derivative Test Draw a picture of the ellipse to ...
... Parameterize the curve, find the curvature function, and find the points that maximize the curvature function. Use calculus – ie: Derivative and First Derivative Test Draw a picture of the ellipse to ...
3.4 Heisenberg`s uncertainty principle
... has important physical consequences. We know that the commutator of the position and momentum operator not being equal to zero means that • The respective eigenbasis are not the same • That these physical quantities of a particle cannot be simulatenously measured • measuring one, interferes with mea ...
... has important physical consequences. We know that the commutator of the position and momentum operator not being equal to zero means that • The respective eigenbasis are not the same • That these physical quantities of a particle cannot be simulatenously measured • measuring one, interferes with mea ...
Scientific Notation Powerpoint
... Scientific Notation can also be used to rename large decimals that are between 0 & 1 These numbers will use negative exponents for their powers of 10. Follow these rules: Let’s look at an example: ...
... Scientific Notation can also be used to rename large decimals that are between 0 & 1 These numbers will use negative exponents for their powers of 10. Follow these rules: Let’s look at an example: ...
Vectors & Scalars - The Grange School Blogs
... We usually resolve a vector into components that are perpendicular to each other Here a vector v is resolved into an x component and a y component ...
... We usually resolve a vector into components that are perpendicular to each other Here a vector v is resolved into an x component and a y component ...
Lecture 9, October 17. The existence of a Riemannian metric on a C
... 3. Show that if X and Y are LIVFs, then [X, Y ] is a LIVF. So the set of LIVFs forms a Lie algebra. So we may identify the set of left-invariant vector fields on G with Te G. In this way Te G is a Lie algebra with Lie bracket defined by [Xe , Ye ] + [X, Y ]e for LIVFs X and Y. Let h , ie be an inner ...
... 3. Show that if X and Y are LIVFs, then [X, Y ] is a LIVF. So the set of LIVFs forms a Lie algebra. So we may identify the set of left-invariant vector fields on G with Te G. In this way Te G is a Lie algebra with Lie bracket defined by [Xe , Ye ] + [X, Y ]e for LIVFs X and Y. Let h , ie be an inner ...
