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The swipe gesture is used to move from one picture to the next. Just swipe your finger left or right across the screen, and you can move through your pictures. TIP: Drag your finger slowly to move more gradually through that the picture library.

dy = x + y with initial condition y(0) = 2. Then plot the solution. dx solution = DSolve[{y'[x] x + y[x], y[0] 2}, y[x], x]

{{y[x]

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Requirements Elicit requirements from dealer. Build requirements document. Review requirements with dealer. Create preliminary user manual. Review preliminary user manual. Build test cases. Design Design prototype automobile system. Design format for reports. Implementation Build prototype automobile system. Implement queries and reports section. Review prototype with dealer. Implement nal version. Testing Test nal version at dealership. Delivery Train sta Deliver documentation. 5. Draw a PERT diagram for painting a room: The PERT diagram is shown in Fig. 4-5.

1 + 3 x x}}

When you reach the end of an album, just tap the screen once and you ll see a tab in the upper left corner that has the name of the photo album. Touch that tab and you ll return to the thumbnail

Here is another way the solution can be plotted: solution = DSolve[{y'[x] x + y[x], y[0] 2}, y, x]

Function[{x}, 1 + 3 x x]}}

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If iTunes is not already running, double-click the iTunes icon on your desktop. Mac users may have to click the Finder icon, select the Go menu, and then Applications to look for iTunes. (The Mac shortcut is Shift+Command+A) Windows users, click on the Start menu or Windows logo in the lower left corner, select All Programs, then iTunes. After you start iTunes, it should open and have the left and main window nav bars look similar to the image shown on Figure 1 3. The main window content may look quite different.

f = solution[[1, 1, 2]]; Plot[f[x] {x, 5, 2}, AxesOrigin {0, 0}] ,

Fig. 4-5.

A useful way of visualizing the solution of a first-order differential equation is to introduce the concept of a vector field. A vector field on 2 is a vector function that assigns to each point (x, y) a two-dimensional vector F(x, y). By drawing the vectors F(x, y) for a (finite) subset of 2, one obtains a geometric interpretation of the behavior of F.

Figure 1 3. iTunes software main window (selections shown: iTunes Store and App Store)

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VectorPlot[{Fx, Fy}, {x, xmin, xmax}, {y, ymin, ymax}] produces a vector field plot of the two-dimensional vector function F, whose components are Fx and Fy. The direction of the arrow is the direction of the vector field at the point (x, y). The size of the arrow is proportional to the magnitude of the vector field. Axes Automatic may be used if axes are desired. By default, no axes are drawn. Frame False may be used if a frame around the plot is not desired. The default is Frame True. VectorScale is an option that determines the length and arrowhead size of the field vectors that are drawn. The default is ScaleFactor Automatic. Options include Tiny, Small, Medium and Large.

Note: Starting with version 7, VectorPlot can be found in the Mathematica kernel. If you are using version 6, you must use VectorFieldPlot, located in the package VectorFieldPlots` which must be loaded prior to use. See the Documentation Center for appropriate usage.

NOTE: What is shown in the main window on your iTunes will look quite different depending on what you select in the left nav bar and the top nav bar. In Figure 1 3, the iTunes Store is selected in the left nav bar and the App Store is selected in the main nav bar so we see App Store related content in the main window.

6. Draw a PERT diagram and complete the table. (Critical path indicated with asterisks in table.) See also Fig. 4-6.

VectorPlot [{ y, x}, {x, 5, 5}, {y, 5, 5}]

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