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The GetCustomScale Method You use this method to examine the scale for a layout or plot configuration. Object.GetCustomScale(Numerator, Denominator) Table 15-11 shows the GetCustomScale method s parameters. Table 15-11. GetCustomScale Method Parameters

[x > 0]

10.86. (a) Referring to Problem 10.85, show that the element of surface area is given by dS p EG F 2 du dv. (b) Deduce from (a) that the area of a surface r r u; v is s @r @r @r @r @r @r @u @v @u @v @u @v

[x > 0]

[Hint:

(34.1)

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A B C D A C B D A D B C . 10.87. (a) Prove that r a sin u cos v i a sin u sin v j a cos u, 0 @ u @ ; 0 @ v < 2 represents a sphere of radius a. (b) Use Problem 10.86 to show that the surface area of this sphere is 4 a2 . 10.88. Use the result of Problem 10.34 to obtain div A in (a) cylindrical and (b) spherical coordinates. See Page 161.

The numerator in the scale ratio. This value represents the number of inches or millimeters for the plot. The unit of measurement is held in the PaperUnits parameter. The denominator in the scale ratio. This value represents the number of drawing units used to scale to the measurement given in the numerator.

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The early developers of the calculus, including Newton and Leibniz, were well aware of the importance of in nite series The values of many functions such as sine and cosine were geometrically obtainable only in special cases In nite series provided a way of developing extensive tables of values for them This chapter begins with a statement of what is meant by in nite series, then the question of when these sums can be assigned values is addressed Much information can be obtained by exploring in nite sums of constant terms; however, the eventual objective in analysis is to introduce series that depend on variables This presents the possibility of representing functions by series Afterward, the question of how continuity, di erentiability, and integrability play a role can be examined.

and so the natural logarithm is the desired antiderivative of x 1 , but only on (0, ). An antiderivative for all x = 0 will be constructed in the following section.

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The question of dividing a line segment into in nitesimal parts has stimulated the imaginations of philosophers for a very long time In a corruption of a paradox introduce by Zeno of Elea (in the fth century BC) a dimensionless frog sits on the end of a one-dimensional log of unit length The frog jumps halfway, and then halfway and halfway ad in nitum The question is whether the frog ever reaches the other end Mathematically, an unending sum, 1 1 1 n 2 4 2 is suggested Common sense tells us that the sum must approach one even though that value is never attained We can form sequences of partial sums 1 1 1 1 1 1 S1 ; S2 ; ; Sn n 2 2 4 2 4 2 and then examine the limit.

This is apparent from the area interpretation (Fig. 34-1) or, more rigorously, from Problem 30.11. PROPERTY 3. In fact, and, for 0 < x < 1, If 0 < x < 1, ln x < 0. ln x =

This returns us to 2 and the modern manner of thinking about the in nitesimal In this chapter consideration of such sums launches us on the road to the theory of in nite series..

[reversing limits of integration]

Procedures are blocks of code that have a specific purpose. You will use three kinds of procedures in most of your applications: Sub, Function, and Event. Each of these has a specific purpose.

is an in nite series. Its value, if one exists, is the limit of the sequence of partial sums fSn g S lim Sn

by Problem 30.11. PROPERTY 4. 1 dx = ln |x| + C x [x = 0].

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