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1. Bring up the Windows Task Manager by simultaneously pressing Ctrl + Alt + Del keys on your keyboard. The Task Manager should look something like Figure 3 38.

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There are many sources of help in Mathematica. First and foremost is the Documentation Center (as shown in the following figure) available from the Help menu. There you will find all available commands grouped by topic, or you can search for the help you need by typing in a few keywords. The Function Navigator contains a listing of all the functions available in Mathematica arranged by topic, and the entire Mathematica manual may be accessed by going to the Virtual Book. The help files contain numerous examples that you may want to explore. Feel free to make any changes in the help files without fear of modifying their content. These files are protected and your changes will not be permanent.

Then, to end the process, click End Process from the pop-up window asking Do you want to end this process as shown in Figure 3 39.

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If you know the name of the command you want, you can use a question mark, , followed by the name of the command to determine its syntax. More extensive information about the command, including attributes and options, can be obtained using . Or you can type the name of the command, place the cursor within its name, and then press F1. You will be taken to a page with a complete description and illustrative examples.

Draw an object model that identifies all the commonalities between cars and vehicles. Fig. 11-1 shows that cars and vehicles both have bodies, engines, wheels (maybe not four), headlights, brand names, manufacturer, and cost. (There are probably many more.)

{10, 1, 0} 3 3

3. 4. 5.

The full set of solutions to the system is of the form t*nullspacebasis + particular where t is an arbitrary parameter. However, to express as a single list, we must first flatten nullspacebasis. generalsolution = t*Flatten[ nullspacebasis]+ particular

{10 7 t, 1 + 5 t, 9 t} 3 3

Fig. 11-1

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Now, iTunes should be forced to close. Try restarting iTunes. If iTunes will not start or it locks up, then reboot your computer and try it again.

As a check, we substitute our general solution back into the original system. a.generalsolution // Expand {7, 2, 9}

The Gauss-Jordan method for solving the linear system a.x = b is based upon the reduction of the augmented matrix [a|b] into reduced row echelon form by a series of elementary row operations. The three basic elementary row operations are: 1. interchanging two rows 2. multiplying a row by a non-zero constant 3. replacing one row by itself plus a multiple of another row It is easily seen that elementary row operations have no effect upon the solution of the system. A matrix is said to be in reduced row echelon form if 1. 2. 3. 4. all zero rows are placed at the bottom of the matrix each leading nonzero entry is 1 (called a leading 1) each entry above and below a leading 1 is 0 if two rows have leading 1s, the lower row has its leading 1 farther to the right

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To solve a linear system, we use elementary row operations to reduce the augmented matrix to reduced row echelon form. The solution(s) of the system, or the fact that no solution exists, may then be easily determined. Every student of linear algebra knows that row reduction is a time-consuming, tedious process that is highly prone to error. However, the Mathematica command RowReduce quickly reduces any matrix to reduced row echelon form.

EXAMPLE 17 Determine the reduced row echelon form of the 4 5 matrix whose general entry ai,j = | i j |.

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