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For 0 < x < 1 the value of ln x is the negative of the actual area between the graph and the x-axis This is so because the limits of integration, x and 1, occur in x reverse order: ln x = 1 (1/t) dt with x < 1

public static int LastIndexOf<T>(T[ ] array, T value, int startIndex, int count) public static void Resize<T>(ref T[ ] array, int newSize) public static void Reverse(Array array)

TABLE 21-12 Methods De ned by Array (continued)

Part II:

voice, data, and video were carried in SONET cells As the saying goes, bit are bits, and as long as the bytes are accounted for in the SONET, all goes well But as time goes by, everything gets old, SONET included Next-generation SONET is on the drawing board and rest assured will be completely compatible with old SONET The interconnection of systems is illustrated in Figure 8-15 8311 When a coaxial-based system is replacing its coaxial trunk with optical ber, planning the location and network position of the optical-toRF and RF-to-optical nodes is important The positioning of such nodes in the system can drastically affect the cost of the upgrade The nodes are often referred to as the upstream /downstream converters Several manufacturers of electronic equipment designed for such nodes often provide little or no-cost services to the prospective buyer Cable system operators must remember that all of the paying subscribers are connected to these nodes The procedure often starts with a system map, where the location

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Notice the following simple properties of ln x which can be determined from looking at Fig 61: (i) When x > 1, ln x > 0 (after all, ln x is an area) (ii) When x = 1, ln x = 0 (iii) When 0 < x < 1, ln x < 0

Method public static void Reverse(Array array, int index, int length) public void SetValue(object value, int index) public void SetValue(object value, long index) public void SetValue(object value, int index1, int index2) public void SetValue(object value, long index1, long index2) public void SetValue(object value, int index1, int index2, int index3) public void SetValue(object value, long index1, long index2, long index3) public void SetValue(object value, params int[ ] indices) public void SetValue(object value, params long[ ] indices) public static void Sort(Array array) public static void Sort<T>(T[ ] array) public static void Sort(Array array, IComparer comparer) public static void Sort<T>(T[ ] array, Comparison<T> comparison) public static void Sort<T>(T[ ] array, IComparer<T> comparer) public static void Sort(Array keys, Array items)

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Meaning Reverses a range of elements in array The range reversed begins at array[index] and runs for length elements Sets the value of the element at index index within the invoking array to value The array must be one-dimensional Sets the value of the element at index index within the invoking array to value The array must be one-dimensional Sets the value of the element at indices [index1, index2] within the invoking array to value The array must be twodimensional Sets the value of the element at indices [index1, index2] within the invoking array to value The array must be twodimensional Sets the value of the element at indices [index1, index2, index3] within the invoking array to value The array must be three-dimensional Sets the value of the element at indices [index1, index2, index3] within the invoking array to value The array must be three-dimensional Sets the value of the element at the specified indices within the invoking array to value The array must have as many dimensions as indices has elements Sets the value of the element at the specified indices within the invoking array to value The array must have as many dimensions as indices has elements Sorts array into ascending order The array must be onedimensional Sorts array into ascending order The array must be onedimensional Sorts array into ascending order using the comparison method specified by comparer The array must be one-dimensional Sorts array into ascending order using the comparison method specified by comparison The array must be one-dimensional Sorts array into ascending order using the comparison method specified by comparer The array must be one-dimensional Sorts a pair of one-dimensional arrays into ascending order The keys array contains the sort keys The items array contains the values linked to those keys Thus, the two arrays contain key/ value pairs After the sort, both arrays are in ascending-key order.

TABLE 21-12

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