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10.55. Find the area of the surface of the cone z2 3 x2 y2 cut out by the paraboloid z x2 y2 . Ans: 6 10.56. Find the surface area of the region common to the intersecting cylinders x2 y2 a2 and x2 z2 a2 . Ans: 16a2 p 10.57. (a) Obtain the surface area of the sphere x2 y2 z2 a2 contained within the cone z tan x2 y2 , 0 < < =2. (b) Use the result in (a) to nd the surface area of a hemisphere. (c) Explain why formally placing in the result of (a) yields the total surface area of a sphere. Ans: a 2 a2 1 cos ; b 2 a2 (consider the limit as ! =2 10.58. Determine the moment of inertia of the surface of a sphere of radius a about a point on the surface. Assume a constant density . Ans: 2Ma2 , where mass M 4 a2 10.59. (a) Find p the centroid of the surface of the sphere x2 y2 z2 a2 contained within the cone z tan x2 y2 , 0 < < =2. (b) From the result in (a) obtain the centroid of the surface of a hemisphere. Ans: a 1 a 1 cos ; b a=2 2 THE DIVERGENCE THEOREM 10.60. Verify the divergence theorem for A 2xy z i y2 j x 3y k taken over the region bounded by 2x 2y z 6; x 0; y 0; z 0. Ans: common value 27 10.61. Evaluate

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The following code plots the layouts specified by the user: Public Sub PlotLayouts() Dim objLayout As AcadLayout Dim strLayoutList() As String Dim intCount As Integer Dim objPlot As AcadPlot

A n dS, where A 2x 3z i xz y j y2 2z k and S is the surface of the sphere having Ans: 108

sin 2x x 0 sin 3x sin x 2 (g) lim x x 0 sin2 (x 4) (k) lim x 4 (x 4)2

x dy dz y dz dx z dx dy, where S is the surface of the region bounded by the (a) by using the divergence theorem, (b) directly.

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(h) GC Check your answers to parts (a) (g) on a graphing calculator. 27.14 Find the absolute extrema of each function on the given interval: (a) sin x + x on [0, 2 ] (d) 2 sin x + sin 2x on [0, 2 ] (g) 3 sin x 4 cos x on [0, 2 ] 27.15 (a) Show that f (x) = A cos x + B sin x has period 2 and amplitude A2 + B2 . [Hint: Clearly, f (x + 2 ) = f (x). Note that B A B A 1 and 1. Hence, there exist such that sin = and cos = . 2 + B2 2 + B2 2 + B2 2 + B2 A A A A Show that f (x) = A2 + B2 sin (x + ).] (b) Find the amplitude and period of: (i) 3 cos x 4 sin x; (ii) 5 sin 2x + 12 cos 2x; (iii) 2 cos x + 2 sin x. + h sin 4 4 27.16 Evaluate: (a) lim h h 0 [Hint: Recall the de nition of the derivative.] sin cos (b) lim

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4xz dy dz y2 dz dx yz dx dy, where S is the surface of the cube bounded by x 0, y 0, (a) directly, (b) By Green s theorem in space (divergence theorem).

(b) sin x cos x on [0, ] 1 (e) cos x on [0, 2 ] 4

intCount = -1 For Each objLayout In ThisDrawing.Layouts If MsgBox("Do you wish to plot the layout: " _ & objLayout.Name, vbYesNo) = vbYes Then intCount = intCount + 1 ReDim Preserve strLayoutList(intCount) strLayoutList(intCount) = objLayout.Name End If Next objLayout Set objPlot = ThisDrawing.Plot objPlot.SetLayoutsToPlot strLayoutList objPlot.PlotToDevice End Sub The PlotToDevice Method You may print or plot a layout of the active drawing to a file by any device connected to your system using the PlotToDevice method. This method plots using the current configuration or using configuration settings held in a PC3 file. You can specify the device through the ConfigName property for the Layout or PlotConfiguration objects. This method returns a value of True if the plot was successful; otherwise, it returns False. By default, this method will print the currently active layout. If you want to print a different selection of layouts, you need to call the SetLayoutsToPlot method, described previously, to specify the required layouts. blnPlotSuccessful = PlotObject.PlotToDevice [PlotConfiguration] Table 15-4 shows the PlotToDevice method s parameter. Table 15-4. The PlotToDevice Method Parameter

n dS 0, where n is the outward drawn normal to any closed surface S. [Hint: Let A c, Express the divergence theorem in this special case. Use the

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