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Using the DataReader object, you can execute a loop to run through each row retrieved by the SQL query "Select * from customers where ContactName like 'M%' " This SQL query, by the way, will return all rows in the Customers table for which the ContactName column has a value that starts with the letter M Using the DebugWriteLine() method, the results are printed into the Immediate window, but you could use this data in many different ways by capturing it into a string variable The complete syntax for all of the properties and methods of the DataReader and Command objects can be found by exploring the ADONET type library in the Object Browser Although, to use these properly, you will have to spend considerable time studying more about them (see Appendix C for good sources to learn more).

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(A1)

Percent (UFPs) 246% 254% 92% 177% 54% 54% 15% 15% 23% 00% 38% 31%

In this case the matrix is a 2 2 array, with two rows and two columns and its determinant is de ned as det = a11 a22 a12 a21 (A2)

A third-order, or 3 3, determinant such as a11 det (A) = a21 a31 is given by det = a11 (a22 a33 a23 a32 ) a12 (a21 a33 a23 a31 ) +a13 (a21 a32 a22 a31 ) (A4) a12 a22 a32 a13 a23 a33 (A3)

For higher-order determinants, you may refer to a linear algebra book To illustrate Cramer s method, a set of two equations in general form will be solved here A set of two linear simultaneous algebraic equations in two unknowns can be written in the form a11 x1 + a12 x2 = b1 a21 x1 + a22 x2 = b2 (A5)

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where x1 and x2 are the two unknowns to be solved for The coef cients a11 , a12 , a21 and a22 are known quantities The two quantities on the right-hand side, b1 and b2 , are also known (these are typically the source currents and voltages in a circuit problem) The set of equations can be arranged in matrix form, as shown in equation A6 a11 a21 a12 a22 x1 x2 = b1 b2 (A6)

Listing 8-3 used the ExecuteReader() method of the Command object to give us a set of records In Exercise 3-3, you were introduced to the ExecuteScalar() method of the Command object without much fanfare Let s revisit the ExecuteScalar() method and see how it can be used in a test situation Suppose that one test requirement is to determine that a certain number of rows exist in a table within the database The code in Listing 8-4 will open the database, count the number of rows in a table, and determine whether or not the actual number of rows found is equivalent to what is expected Listing 8-4 Testing the Northwind Sample Database by Verifying Rowcount in the Customers Table VB .

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In equation A6, a coef cient matrix multiplied by a vector of unknown variables is equated to a right-hand-side vector Cramer s rule can then be applied to nd x1 and x2 using the following formulas: b1 b2 a11 a21 a11 a21 a11 a21 a12 a22 a12 a22 (A7) b1 b2 a12 a22

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x1 =

x2 =

Thus, the solution is given by the ratio of two determinants: the denominator is the determinant of the matrix of coef cients, while the numerator is the determinant of b1 the same matrix with the right-hand-side vector ( in this case) substituted in b2 place of the column of the coef cient matrix corresponding to the desired variable (ie, rst column for x1 , second column for x2 , etc) In a circuit analysis problem, the coef cient matrix is formed by the resistance (or conductance) values, the vector of unknowns is composed of the mesh currents (or node voltages), and the right-hand-side vector contains the source currents or voltages

In practice, many calculations involve solving higher-order systems of linear equations Therefore, a variety of computer software packages are often used to solve higher-order systems of linear equations

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