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Cisco Systems manufactures a wide range of router products Although those products differ considerably with respect to their processing power and number of interfaces they support, they use a core set of hardware components Figure 6 1 illustrates a generic schematic that indicates the key components of a Cisco Systems router While the CPU (or microprocessor), amount of ROM and RAM, and the number and manner in which I/O ports and media converters are used can differ from one product to another, each router will have the components indicated in the previously referenced figure By examining the function of each hardware component, we will obtain an appreciation for the manner in which the sum of the parts of a router come together to provide its functionality

Once you have decided which transitions will fit into your movies, you re ready to begin adding them To do so, follow these steps:

1 Prove that cos( x + iy) = cos x cos iy sin x sin iy 2 If f ( x ) = e x, then f can never be negative Is the same true of e z 3 Find a compact expression for e2+3 i 4 Find an identity for 1 + tan 2 z by using Eq (412) 5 Find an identity for tan( z + w) 6 Are the inverse trig functions multivalued

(If either of the buttons at the upper-left corner of the timeline are depressed, one of these toolboxes is open)

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It is common practice and often a necessity to represent a function of a real variable using an in nite series expansion It turns out that this is also true when working with complex functions As we will see, there are some new concepts involved when working with complex functions We begin by considering sequences

Central Processing Unit (CPU)

Consider the positive integers n = 1, 2, 3, and consider a function on the positive integers, which we denote by f (n) We call such a function a sequence The output of the function is a number: f (n) = an So a sequence is an ordered set of numbers a1 , a2 , a3 , and we refer to an as the nth term in the sequence Sequences can also be indicated using curly braces, so we can write { f (n)} or {an }

the album pages) to open the transitions album, as shown here:

It is desirable to nd the limit of an in nite sequence to determine whether or not the sequence converges or approaches a speci c nite value as n goes to in nity Limits of sequences are de ned in the standard way Suppose that the limit of a sequence f (n) = an is Then this means that, given any positive number we can nd a number N depending on such that

The Central Processing Unit (CPU), or microprocessor, is responsible for executing instructions that make up the router's operating system (OS) as well as user commands entered via the console or via a Telnet connection Thus, the processing power of the CPU is directly related to the processing capability of the router

preview the transition Remember that the drop-down list box at the top of the left page of the transitions album lists additional transition categories that you can choose to use in your movies

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in the timeline to display the video toolbox, as shown here:

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Flash memory represents an erasable, reprogrammable type of ROM memory On many routers, Flash memory represents an option that can be used to hold an image of the OS and the router's microcode Because Flash memory can be updated without having to remove and replace chips, the cost of this option can easily pay for itself by saving on chip upgrades over a period of time You can hold more than one OS image in Flash memory, providing there is enough space This function is useful for testing new images The Flash memory of a router can also be used to trival file transfer protocol (TFTP) an OS image to another router

8 Click the Close button on the video toolbox to close it 9 Continue adding transitions between scenes until you have added as many

If the limit of a sequence exists, we say that the sequence is convergent If the limit does not exist or is in nite, then the sequence is divergent Note that the limit of a given sequence is unique The limits of sequences satisfy all of the standard properties you are familiar with from your study of the limits of functions Let us denote two sequences an and bn such that lim an = A and lim bn = B Then

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