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RevolutionPlot3D[z[r, p], {r, rmin, rmax}] generates a plot of the surface z = z(r, q ) described in cylindrical coordinates for rmin r rmax. RevolutionPlot3D [z[r, p], {r, rmin, rmax}, {p, pmin, pmax}] generates a plot of the surface z = z(r, q ) for rmin r rmax, min max.

Figure 3 16. Resetting sync history in iTunes (Edit > Preferences > Devices tab)

RevolutionPlot3D[r,{r,0,1},BoxRatios 1]

1.0 0.5 0.0 0.5 1.0 1.0

Replace All Information on the iPad (Next Sync Only)

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If random testing has been done by randomly selecting test cases from an operational pro le, then the behavior of the software during testing should be the same as its behavior in the operational environment.

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Point P has spherical coordinates (r, q, f) where r is the distance from P to the origin, q is the angle formed by the positive x-axis and the line connecting the origin with the projection of P in the x-y plane, and f is the angle formed by the positive z-axis and the line connecting P with the origin. The Mathematica command SphericalPlot3D allows the construction of surfaces given in spherical coordinates. Special Note: When dealing with spherical coordinates, Mathematica s convention is to interchange the roles of q and f from that which is used in many standard calculus textbooks. The description of the command SphericalPlot3D described in the following, although different from the description in Mathematica s documentation files, agrees with these conventions.

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Sometimes you need to get a fresh start with your iPad information. For whatever reason, you want to get rid of all the information on your iPad in one or all the synced apps and get a clean start. Follow these steps. 1. As you did to set up the sync previously, connect your iPad to your computer, start iTunes software, click on your iPad in the left nav bar, and click the Info tab on the top of the main window. Scroll all the way down to the Advanced section (see Figure 3 17). Check one, some, or all of the boxes as you desire.

SphericalPlot3D[q, e, p] generates a complete plot of the surface whose spherical radius, , is defined as a function of and . SphericalPlot3D[[q, {e, emin, emax}, {p, pmin, pmax}] generates a plot of the surface whose spherical radius, , is defined as a function of and over the intervals min max and min max.

SphericalPlot3D[1, {e, 0, o}, {p, 0, 2o}]

If we selected 1000 test cases randomly using an operational profile and found three errors, we could predict that this software would have an error rate of less than three failures per 1000 executions in the operational environment. See Section 3.8 for more information on using error rates.

2. 3.

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When you are ready, click the Apply button in the lower-right corner. The sync should happen immediately. All of the information for the apps you have checked will be erased from the iPad and replaced with the information from your computer.

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