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C0: inputs output 2. abceijk 10,30 20 3. abdeik 10,20 22 6. afghik 20,15 30 (must include 6, but could be 1 and 4) C1: inputs output C0 tests plus 6. afghik 20,15 30 (must include 6, but could be paths 1 and 4) dpu: The only p-uses are for variable a and b. The only defs for a and b are in node A. The minimal test set is equivalent to C1. It must include partial paths AB, AF, BC, BD, FH, FG, IJ, and IK. This can be done with paths 1,4,5,6 or paths 2,3,5,6 The defs of variable x are in nodes B,C,D,E,F,G,H, and J. The c-use for variable x are in nodes C,D,E,G,H, and K. The defs of variables a and b are in node A and the c-use of variable b is in node B and the c-use of variable a is in node F. The minimal test set must include partial paths BC or BD, CE, DE, FG or F..K, GH, H..J or H..K, JK, AB, and AF. This can be done with any C1 test set.

g = BarChart3D[list, BarSpacing {.5, 2}]

You may notice little numbers next to items in the left nav bar of iTunes. There are similar little blue numbers in the upper-right corner of items in the main window. These numbers show how many items are unplayed, unwatched, or, in the case of apps, require updates. See Figure 3 34.

5.21 Construct a scatter plot of the points on the helix x = sin 2t , y = cos 2t , z = t for t between 0 and 10 in increments of .25.

list = Table[{Sin[2t], Cos[2t], t}, {t, 0, 10, .25}]; ListPointPlot3D[list, PlotStyle PointSize[.03], BoxRatios {.25, .25, 1}, Axes False]

Manually Transferring Music, Movies, Podcasts, and More on Your iPad (Drag-and-Drop Method)

dcu:

5.22 Construct the surface of revolution obtained by rotating the curve z = sin x, 0 x 2 , about (i) the z-axis and (ii) the x-axis.

Graphics` SurfaceOfRevolution[Sin[x], {x, 0, 2 o}, Ticks False, AxesLabel {"x", "y", "z"}] SurfaceOfRevolution[Sin[x], {x, 0, 2 o}, RevolutionAxis AxesLabel {"x", "y", "z"}]

The Auto Sync sections showed you how to automatically sync content to your iPad. In this section we show you how to manually transfer songs, videos, books, audiobooks, and more. The process is the same for each type of content, so we will show you how to do it for just one type of content, and then you will know how to do it for all types of content. TIP: Use these same drag-and-drop techniques in order to add items to a playlist. To manually transfer content from your computer to your iPad, follow these steps. NOTE: If you have chosen to automatically sync content (e.g., music, movies, podcasts, etc.) then you will not be able to use this drag-and-drop method to copy items to your iPad. First you will have to check Manually manage music and videos in the Summary tab in iTunes before you try to drag and drop music or videos.

{1, 0}, Ticks False,

Graphics` SurfaceOfRevolution[x2, {x, 0, 1}, RevolutionAxis {1, 1}, AxesLabel {"x", "y", "z"}, Ticks False]

See Fig. 10-5.

1. 2.

Graphics3D[primitives] or Graphics3D[primitives, options] creates a three-dimensional graphics object.

Cuboid[{x, y, z}] is a three-dimensional graphics primitive that represents a unit cuboid (cube) with a corner at (x, y, z) with edges parallel to the axes. , Cuboid[{x1, y1, z1}, {x2, y2, z2}] represents a cuboid (parallelepiped) whose opposite corners are (x1, y1, z1) and (x2, y2, z2). Line[{x1, y1, z1}, {x2, y2, z2},...] draws a sequence of line segments connecting the , points (x1, y1, z1), (x2, y2, z2) . . . Point[{x, y, z}] plots a single point at coordinates (x, y, z). Polygon[{x1, y1, z1}, {x2, y2, z2},...] draws a filled polygon with coordinates (x1, y1, z1), , (x2, y2, z2) . . . Text[expression, {x, y, z}]creates a graphics primitive representing the text expression, centered at position (x, y, z) .