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The Style buttons and Ruler are visible only when you are in a field with editable text. Simply touch the screen anywhere text can be input or edited and you will see the ruler at the top (see Figure 18-3). NOTE: If you turn your iPad to landscape orientation, the menus and style bar disappear. To get the menus and style bar back, turn your iPad back to portrait orientation. At both edges of the ruler, there are sliding guides for tabs and indentations. Simply slide to adjust the margins and tabs for your document.

} }}

Eigenvectors[a]

The project totaled 100 KLOC. Twenty programmers worked on the project for a year. This year included the whole effort for the requirements, design, implementation, testing, and delivery phases. Assume that there are about 240 workdays in a year (20 days a month for 12 months, no vacations). The productivity is 100,000 LOC / 20 240 days = 20.8 LOC/programmer-day.

On top of the ruler, you will find many of the same buttons that we saw when we touched the Information button. You can adjust the paragraph styles, the character styles, align or justify text, and set tabs, page breaks, and column breaks by touching the appropriate button. TIP: It is always easier to apply styles when you have first selected a word by double-tapping then choose a style to apply.

2, 1 , 1 2, 1

Eigenvalues[N[a]] {3.41421, 0.585786} Eigenvectors[N[a]] {{0.382683, 0.92388}, { 0.92388, 0.382683}} Eigenvalues[N[a, 20]] {3.4142135623730950488, 0.58578643762690495120} Eigenvectors[N[a, 20]] {{ 0.38268343236508977173, 0.92387953251128675613}, { 0.92387953251128675613, 0.38268343236508977173}} Eigensystem[N[a]] {{3.41421, 0.585786}, {{0.382683, 0.92388}, { 0.92388, 0.382683}}}

Navigator is a very cool tool built into Pages. 1. Hold your finger along the right-hand edge of the page and slowly drag down or up. A small magnifying glass appears with a little snapshot of the pages in the document. Each little bit you move downwards shows the next page. When you find the page you wish to read or edit, remove your finger from the screen and you will jump to that page.

Note: Because different algorithms are used for computing numerical eigenvalues, they sometimes emerge in a different order. Furthermore, since eigenvectors are not uniquely determined, the numerical eigenvectors may appear to be multiples or linear combinations of those obtained previously.

Vic Basili and Dieter Rombach developed this approach at the University of Maryland. GQM stands for goals, questions, and metrics. The idea is to rst identify the goals of the approach. Next, questions are developed related to these goals. Finally, metrics are developed to measure the attributes related to the questions.

12.36 What is the characteristic polynomial of the matrix A, whose entries are the first 25 consecutive integers

Numbers is a powerful spreadsheet program, much like Numbers for the Mac or Microsoft Excel for Windows. Numbers allows you to create, edit, and read complex spreadsheets, input and calculate formulas, and set up multiple worksheets (displayed across the top of each file as file folder tabs known as sheet tabs ) within a spreadsheet.

a = Partition[Range[25], 5]; a // MatrixForm 1 2 3 4 6 7 8 9 11 12 13 14 16 17 18 19 21 22 23 24 5 10 15 20 25

12.37 Consider the tridiagonal 5 5 matrix whose main diagonal entries are 4, with 1s on the adjacent diagonals. Show the eigenvalues and corresponding eigenvectors in a clear, unambiguous manner.

Just like with Pages, Numbers comes with a Getting Started file to help you with some of the various features of the program. It is a very good idea to thumb through this guide before you start creating your own spreadsheets.

m = Table[If[Abs[i j] 1, 1, If[i j, 4, 0]], {i, 1, 5}, {j, 1, 5}]; m // MatrixForm 4 1 0 0 0 1 4 1 0 0 0 1 4 1 0 0 0 1 4 1 0 0 0 1 4

Use the GQM approach for the problem of customer satisfaction. Goal Customer satisfaction Questions Are customers dissatisfied when problems are found Metric Number of customer defect reports

data = Eigensystem[m] {{4+ 3, 5, 4, 3, 4, 3},{{1, 3, 2, 3, 1},{ 1, 1, 0, 1, 1}, } {1, 0, 1, 0, 1},{ 1, 1, 0, 1, 1},{1, 3, 2, 3, 1}}} } Do[Print["eigenvalue #", k, "is", data[[1, k]], "with corresponding eigenvector:", data[[2, k]]], {k, 1, 5}] eigenvalue #1 is 4 +

As with Pages, the New Document button gives you the option of starting a new spreadsheet or using a duplicate spreadsheet.