Category Archives: elearn

Series de Taylor

Mathematica:http://demonstrations.wolfram.com/SeriesExpansionsOfPowersOfTrigonometricFunctions/ http://demonstrations.wolfram.com/TaylorSeries/ 

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Temario Bioquímica

Temario

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Clear all variables Mathematica

Remove["Global`*"]

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Brook Taylor

Brook Taylor (‘teɪlə(r)[1])(August 18, 1685 – November 30, 1731) was an English mathematician. His is the name that is attached to Taylor’s theorem and the Taylor series. http://en.wikipedia.org/wiki/Brook_Taylor

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Gauss Legendre

Abcisas (1er columna) y pesos (2da columna) Integracion de Gauss Legendre de distintos ordenes Gauss-Legendre, order 2 -0.577350269189626 1.000000000000000 0.577350269189626 1.000000000000000 Gauss-Legendre, order 3 -0.774596669241483 0.555555555555553 0.000000000000000 0.888888888888889 0.774596669241483 0.555555555555553 Gauss-Legendre, order 4 -0.861136311594053 0.347854845137448 -0.339981043584856 0.652145154862546 0.339981043584856 0.652145154862546 0.861136311594053 … Continue reading

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Mathematica – Maxima

Mathematica – Maxima

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A 10 minute tutorial for solving Math problems with Maxima

By Antonio Cangiano. Filed under Essential Math, Software About 50,000 people read my article 3 awesome free Math programs. Chances are that at least some of them downloaded and installed Maxima. If you are one of them but are not … Continue reading

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Mathematica VS Sage

Sagefloat(integral(x*cos(2*x),x,0,1))0.10061200427605527 show(integral(x*cos(2*x),x,0,1)) show(expand((x-3/8)^10)) G = graphs.CubeGraph(5); Gshow(plot3d(G, xres=1280, yres=1024))MathematicaNIntegrate[x Cos[2 x], {x, 0, 1}]0.100612  

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The Universal Digital Library

Most readers are probably familiar with Google’s book scanning project, a collaboration with several major universities to digitize works of literature, art, and science. But Google may have been beat to the punch this time — about a decade ago, … Continue reading

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MATHEMATICA

Operaciones Básicas MATHEMATICA 1.- Obtener la integral Cuando se multiplican dos variables, se debe dejar un espacio entre ellas, o bién, utilizar el paréntesis. El argumento de la función trigonométrica o logarítmica debe de estar entre corchetes.

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