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<math>A=\begin{bmatrix}2&4e^{2}&0\\5&-1&\sqrt{\pi}\\\end{bmatrix} </math>. | <math>A=\begin{bmatrix}2&4e^{2}&0\\5&-1&\sqrt{\pi}\\\end{bmatrix} </math>. | ||
| − | + | *Hello! This is the Rhea team. Perhaps you meant 2014 instead of 2013? Let us know if you want us to help you make the change. We are happy to help. --Rhea | |
[[Category:MA 511Spring2013De la Mora]] | [[Category:MA 511Spring2013De la Mora]] | ||
Latest revision as of 12:42, 12 December 2013
Rhea Section for MA 511 Professor De la Mora, Spring 2013
We will start with the definition of a matrix. An $ mx n $ matrix $ A $ over the reals, is an arrangement of real numbers in a table with $ m $ rows and $ n $ columns.
Let us consider for example the $ 2x3 $
$ A=\begin{bmatrix}2&4e^{2}&0\\5&-1&\sqrt{\pi}\\\end{bmatrix} $.
- Hello! This is the Rhea team. Perhaps you meant 2014 instead of 2013? Let us know if you want us to help you make the change. We are happy to help. --Rhea
