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The key idea is that we can only handle one singularity at a time This integrand is singular at both endpoints 0 and 1 Therefore we divide the domain of integration somewhere in the middle---at 1/2 say (it does not really matter where we divide)---and treat the two singularities separately First we treat the integral

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Meaning Returns the index of the first element in array that satisfies the predicate specified by match The search begins at array[startIndex] and runs for count elements If no element satisfies match, 1 is returned Returns the last element in array that satisfies the predicate specified by match If no element satisfies match, then default(T) is returned Returns the index of the last element in array that satisfies the predicate specified by match If no element satisfies match, 1 is returned Returns the index of the last element in array that satisfies the predicate specified by match The search proceeds in reverse order, beginning at array[startIndex] and stopping at array[0] If no element satisfies match, 1 is returned Returns the index of the last element in array that satisfies the predicate specified by match The search proceeds in reverse order, beginning at array[startIndex] and running for count elements If no element satisfies match, 1 is returned Applies the method specified by action to each element of array Returns an enumerator object for the array An enumerator enables you to cycle through an array Enumerators are described in 25 Returns the length of the specified dimension The dimension is zero-based Thus, to get the length of the first dimension, pass 0; to obtain the length of the second dimension, pass 1; and so on Returns the length of the specified dimension as a long The dimension is zero-based Thus, to get the length of the first dimension, pass 0; to obtain the length of the second dimension, pass 1; and so on Returns the first index of the specified dimension, which is usually zero The parameter dimension is zero-based Thus, to get the start index of the first dimension, pass 0; to obtain the start index of the second dimension, pass 1; and so on Returns the last index of the specified dimension The parameter dimension is zero-based Thus, to get the last index of the first dimension, pass 0; to obtain the last index of the second dimension, pass 1, and so on.

public int GetLength(int dimension)

1/2 0

public long GetLongLength(int dimension)

public int GetLowerBound(int dimension)

public int GetUpperBound(int dimension)

TABLE 21-12

1 dx x( 1 x) 1/2

Methods De ned by Array (continued)

Part II:

4 (2) 2

Method public object GetValue(int index) public object GetValue(long index) public object GetValue(int index1, int index2) public object GetValue(long index1, long index2) public object GetValue(int index1, int index2, int index3) public object GetValue(long index1, long index2, long index3) public object GetValue(params int[ ] indices)

1 dx x( 1 x) 1/2

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