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A three-element array of doubles specifying the point about which the torus is centered in WCS coordinates A positive value representing the distance from the torus s center to the tube s center A positive value representing the tube s radius

If f x x2 3x, nd (a) y; b dy; c y= x; x :01. Ans. (a) .0501, (b) .05, (c) 5.01, (d) 5, (e) .01

31.17 If, in a period of time T , an object moves along the x-axis from x1 to x2 , calculate its average velocity. [Hint: 31.18 Find:

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Using p di erentials, compute approximate values for each of the following: (c) 5 36. Ans. (a) 0.515, (b) 0.12, (c) 2.0125 If y sin x, evaluate (a) y; b dy.

[Hint: In part (c), use Problem 31.8(a).]

(a) sin 318;

h(x)

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The following example creates a torus based on user input: Public Sub TestAddTorus() Dim pntPick As Variant Dim pntRadius As Variant Dim dblRadius As Double Dim dblTube As Double Dim objEnt As Acad3DSolid Dim intI As Integer '' set the default viewpoint SetViewpoint '' get input from user With ThisDrawing.Utility .InitializeUserInput 1 pntPick = .GetPoint(, vbCr & "Pick the center point: ") .InitializeUserInput 1 pntRadius = .GetPoint(pntPick, vbCr & "Pick a radius point: ") .InitializeUserInput 1 + 2 + 4, "" dblTube = .GetDistance(pntRadius, vbCr & "Enter the tube radius: ") End With '' calculate radius from points For intI = 0 To 2 dblRadius = dblRadius + (pntPick(intI) - pntRadius(intI)) ^ 2 Next dblRadius = Sqr(dblRadius) '' draw the entity Set objEnt = ThisDrawing.ModelSpace.AddTorus(pntPick, dblRadius, dblTube) objEnt.Update ThisDrawing.SendCommand "_shade" & vbCr End Sub

b ln 1:12 ,

3x 0

31.21 Solve for b:

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DIFFERENTIATION RULES AND ELEMENTARY FUNCTIONS d d d d d d f f x g x g f x g x ; b f f x g x g f x g x , 4.54. Prove: (a) dx ' dx dx dx dx dx &

2 . n

The AddWedge method creates a wedge with edges parallel to the WCS axes. Set 3DSolidObject = Object.AddWedge(FaceCenter, Length, Width, Height) Table 9-6 presents the AddWedge method s parameters, and Figure 9-6 shows an example of a wedge in AutoCAD.

g x 6 0:

f (t) dt, nd:

a > 0; a 6 1;

31.25 De ne H(x) (a) Find H(1)

d du tanh u sech2 u where u is a differentiable function of x: dx dx (a) b d csc 1 x; dx c d sinh 1 x; dx d d coth 1 x, paying attention to the dx

31.29 The region above the x-axis and under the curve y = sin x, between x = 0 and x = , is divided into two parts by the line x = c. The area of the left part is 1 the area of the right part. Find c. 3 31.30 Find the value(s) of k for which

A three-element array of doubles specifying the bounding box s center in WCS coordinates. This corresponds to the sloping face s center as well. A positive value representing the wedge base s length (X-axis). A positive value representing the wedge base s width (Y-axis). A positive value representing the wedge base s height (Z-axis).

[Hint: Take logarithms before di erentiating.]

31.31 The velocity v of an object moving on the x-axis is cos 3t. The object is at the origin at t = 0. (a) Find a formula for the position x at any time t. (b) Find the average value of the position x over the interval 0 t /3. (c) For what values of t in [0, /3] is the object moving to the right (d) What are the maximum and minimum x-coordinates of the object 31.32 An object moves on a straight line with velocity v = 3t 1, where v is measured in meters per second. How far does the object move in the period of 0 t 2 seconds [Hint: Apply the fundamental theorem.] 31.33 Evaluate: 2 n + sin + + sin n n n + sec2 2 + + sec2 (n 1) +2 (b) lim sec2 n 4n 4n 4n 4n (a)

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