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gibson:teaching:fall-2014:math445:hw5 [2014/10/13 12:47]
gibson created
gibson:teaching:fall-2014:math445:hw5 [2014/10/13 12:49]
gibson
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 1. Write a function ''​mymean''​ that uses a ''​for''​ loop to compute the mean of the elements of its input vector. Test that it's correct by comparing to Matlab'​s built-in ''​mean''​ function on a random vector. ​ 1. Write a function ''​mymean''​ that uses a ''​for''​ loop to compute the mean of the elements of its input vector. Test that it's correct by comparing to Matlab'​s built-in ''​mean''​ function on a random vector. ​
  
-2. Write a function ''​mystd''​ that uses a ''​for''​ loop to computes the standard deviation of the elements of its input vector. Test by comparison Matlab'​s built-in ''​std''​ function on a random vector.+2. Write a function ''​mystd''​ that uses a ''​for''​ loop to computes the standard deviation of the elements of its input vector. Test by comparison ​to Matlab'​s built-in ''​std''​ function on a random vector.
  
-3. Write a script that produces a 10 x 10 multiplication table in the form+3. Write a script that produces a 10 x 10 multiplication table whose first three lines are 
  
 <​code>​ <​code>​
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 \begin{eqnarray*} \begin{eqnarray*}
-y_i = sum_{j=1^NA_{ij} x_j+y_i = \sum_{j=1}^N A_{ij} x_j
 \end{eqnarray*} \end{eqnarray*}
  
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 \begin{eqnarray*} \begin{eqnarray*}
-C_{ij} = sum_{j=1^NA_{ik} C_{kj}+C_{ij} = \sum_{k=1}^N A_{ik} C_{kj}
 \end{eqnarray*} \end{eqnarray*}
  
 where //N// is the number of columns of //A//. If A is //M x N// and //B// is //N x P//, then //C// is //M x P//. If //A// and //B// do not have compatible dimensions, print an error message and return a //0 x 0// matrix. ​ where //N// is the number of columns of //A//. If A is //M x N// and //B// is //N x P//, then //C// is //M x P//. If //A// and //B// do not have compatible dimensions, print an error message and return a //0 x 0// matrix. ​
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gibson/teaching/fall-2014/math445/hw5.txt ยท Last modified: 2014/10/14 12:39 by gibson