Swarthmore

Results: 392



#Item
321Mathematical logic / Nothing / Vacuous truth / Veracity / Continuous function / Support / Limit of a function / Mathematical analysis / Mathematics / Logic

Vacuously True Everyone agrees that the implication P =⇒ Q is true when P and Q are both true. In mathematics, P =⇒ Q is also declared to be true when P (the hypothesis) is false.

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Source URL: www.swarthmore.edu

Language: English - Date: 1998-06-04 15:22:17
322Radiobiology / Physics / Gamma ray / Ionizing radiation / Radiation therapy / Cell cycle / Cell / Medicine / Biology / Radioactivity

Powerpoint template for scientific posters (Swarthmore College)

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Source URL: www.dsls.usra.edu

Language: English - Date: 2014-01-07 10:11:11
323Compact space / Disjoint sets / Open set / Base / Topological property / Topology / General topology / Closed set

PDF Document

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Source URL: www.swarthmore.edu

Language: English - Date: 1998-06-04 15:22:07
324Functions and mappings / Multivariable calculus / Abstract algebra / Differential calculus / Mass / Inverse element / Function / Derivative / Mathematics / Mathematical analysis / Inverse functions

Final Problems 1. Let !

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Source URL: www.swarthmore.edu

Language: English - Date: 1997-05-29 21:34:31
325Matrices / Matrix theory / Abstract algebra / Matrix / Eigenvalues and eigenvectors / Quadratic form / Vector space / Symmetric matrix / Diagonalizable matrix / Algebra / Mathematics / Linear algebra

Matrix Norms and Quadratic Forms Let M = [aij ] be a matrix. The matrix norm ||M || is defined by ||M || = max{|M x| : |x| = 1}.

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Source URL: www.swarthmore.edu

Language: English - Date: 1998-06-04 15:21:59
326Differential calculus / Generalizations of the derivative / Differential geometry / Vector calculus / Gradient / Derivative / Vector space / Tangent space / Partial derivative / Mathematics / Mathematical analysis / Calculus

Derivatives and Gradients Note: except where a problem says find something from the definition, you can use any easy computational method that we have learned. 1. Let f (x, y) = xy, let a = (1, 2), and let v = (2, 3).

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Source URL: www.swarthmore.edu

Language: English - Date: 1998-06-04 15:22:07
327Inverse functions / Differential topology / Multivariable calculus / Functions and mappings / Differential calculus / Inverse function theorem / Inverse function / Implicit function theorem / Implicit and explicit functions / Mathematical analysis / Mathematics / Calculus

Some Starter Inverse/Implicit Function Problems 1. Let f (x, y) = (ex cos y, ex sin y).

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Source URL: www.swarthmore.edu

Language: English - Date: 2007-01-28 11:01:46
328Calculus / Continuous function / Functions and mappings / Hopf algebra / Group homomorphism / Mathematical analysis / Mathematics / Operator theory

Change of Variable in Limits Introduction and notation. Throughout this problem set we consider the situation f (a) = b,

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Source URL: www.swarthmore.edu

Language: English - Date: 2007-01-28 10:59:10
329Probability theory / Science / Probability distribution / Random variable / Probability density function / Probability / Randomness / Markov chain / Expected value / Probability and statistics / Information / Statistics

Introduction to Probability Charles M. Grinstead Swarthmore College J. Laurie Snell

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Source URL: www.dim.uchile.cl

Language: English - Date: 1999-03-17 17:10:45
330Differential calculus / Functions and mappings / Analytic geometry / Differential geometry / Differential topology / Tangent / Derivative / Linear equation / Trigonometric functions / Mathematics / Mathematical analysis / Algebra

Pictures of Functions There are three classes of “surfaces” that can be associated with a function f : Rn → Rm . 1. The graph of f . This is the subset of Rn+m defined by

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Source URL: www.swarthmore.edu

Language: English - Date: 1998-06-04 15:22:07
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