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MISCELLANEOUS PROBLEMS r 1 x ln 1 x < < 1 if 0 < x < 1. 4.76. Prove that 1 x sin 1 x 4.77. (a) Prove that f f x g 2 f x f x 2 x 2f x x f x , n f x n (b) derive an expression for n f x where n is any positive integer, (c) show that lim n f x x!0 x if this limit exists. If f x f x x f x , Complete the analytic proof mentioned at the end of Problem 4.36. Find the relative maximum and minima of f x x2 , x > 0. Ans. f x has a relative minimum when x e 1 . A train moves according to the rule x 5t3 30t, where t and x are measured in hours and miles, respectively. (a) What is the acceleration after 1 minute (b) What is the speed after 2 hours A stone thrown vertically upward has the law of motion x 16t2 96t. (Assume that the stone is at ground level at t 0, that t is measured in seconds, and that x is measured in feet.) (a) What is the height of the stone at t 2 seconds (b) To what height does the stone rise (c) What is the initial velocity, and what is the maximum speed attained

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BarSpacing s allows a space of s between bars within each data set. The value of s is measured as a fraction of the width of each bar. BarSpacing {s, t} allows a space of s between bars within each data set and a value of t determines the space between data sets. The values of s ant t are measured as a fraction of the width of each bar.

See also blocksize and tarmode commands blocksize <blocksize> Causes the tar file to be written out per the specified blocksize multiplied by TBLOCK (TBLOCK is set a compile time, default 512) tarmode <full|inc|reset|noreset> Sets tar behavior per file archive bit settings full all files added to archive inc only include files with archive bit set..

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In each of the preceding BarSpacing commands, the values of s and t may be replaced by one of the predefined symbols None, Tiny, Small, Medium, or Large.

4.78. 4.79.

BarOrigin edge controls where the bars originate from. The default value of edge is Bottom. Other acceptable values are Top, Left, and Right. ChartLabels {label1, label2,...} specifies the labeling for each bar corresponding to each value in the data list.

array = {{1, 2, 3, 4}, {5, 6, 7, 8}, {9, 10, 11, 12}}; g1 = BarChart3D[array, ViewPoint {0, 2, 2}]; g2 = BarChart3D[array, BarSpacing {.5, 2}, ViewPoint {0, 2, 2}, ChartLabels {"a", "b", "c", "d"}]; g = GraphicsArray[{g1, g2}]

ListPointPlot3D is the three-dimensional analog of ListPlot, which plots discrete points in a two-dimensional plane.

- 176 -

CHAP. 4]

ListPointPlot3D[list] plots the points in list in a three-dimensional box. list must be a list of sublists, each of which contains three numbers, representing the coordinates of points to be plotted.

By default, ListPointPlot3D uses BoxRatios {1, 1, .4} and accepts the PlotStyle option discussed in 4. In the next example, we generate 50 random points and plot them in three-dimensional space.

list = Table[RandomInteger[{1,10}],{50},{3}]

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A particle travels with constant velocities v1 and v2 in mediums I and II, respectively (see adjoining Fig. 4-11). Show that in order to go from point P to point Q in the least time, it must follow path PAQ where A is such that sin 1 = sin 2 v1 =v2 Note: This is Snell s Law; a fundamental law of optics rst discovered experimentally and then derived mathematically.

ListPointPlot3D[list, BoxRatios 1] ListPointPlot3D[list, PlotStyle PointSize[.02], BoxRatios 1]

reset reset the archive bit after adding to archive. noreset don't reset archive bit after adding to archive. setmode <filename> <perm=[+|\-]rsha> Set DOS file permissions. Similar to DOS attrib command. r readonly s system h hidden a archive Example 13.1 smbclient Examples List shares $ smbclient -L wizard -N

10 8 6 4 2 10 10 2 4 6 8 10

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Fig. 4-11 4.83. A variable is called an in nitesimal if it has zero as a limit. Given two in nitesimals and , we say that is an in nitesimal of higher order (or the same order) if lim = 0 (or lim = l 6 0). Prove that as x ! 0, (a) sin2 2x and 1 cos 3x are in nitesimals of the same order, (b) x3 sin3 x is an in nitesimal of higher order than fx ln 1 x 1 cos xg. Why can we not use L Hospital s rule to prove that lim x2 sin 1=x 0 (see Problem 3.91, Chap. 3) x!0 sin x

0 2 4 6 8 10

ListSurfacePlot3D[list]creates a three-dimensional polygonal mesh from the vertices specified in list, which should be of the form

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Using the Barcode Font in Microsoft Excel (Spreadsheet)
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