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Redo Problem 319 using a do whi le loop instead of the whi le loop Write and run a program that directly implements the quotient operator / and the remainder operator % for the division of any integer (positive, negative, or zero) by any nonzero integer See Problem 316 and Problem 35 1 Modify the Integer Square Root program in Problem 315 so that it runs more efficiently Use the Binary Search Algorithm in place of the Linear Search Algorithm First see if the given positive integer x is less than 9; if it isn t, output either 0 (if x < 1) or 1 (if x < 4) or 2, and return If x 2 9, then its integer square root is between 2 and x/2 Split that interval, and then compare x with n*n where n is the midpoint of that interval.



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Put together the origlogA and mirrlogB file systems on a disk and the origlogB and mirrlogA on another disk This way, the Oracle process will always be writing on both disks at the same time because it writes synchronously for both the original redo log and the mirrored one If one disk becomes corrupt, there is always the second one, and Oracle can keep on working with the logical mirrored copy of the corrupted set of logs until you recover from your failure Both the / oracle /<SID> and the / sapmnt /<SID> file systems are not especially high in I/O activity In case of a small number of disks, these file systems could also share the same disk Figure 3 1 shows an example of a configuration in which every file system required by SAP is located on a different volume.





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Use the comparison to determine in which half of the interval the solution lies Repeat the process on that subinterval Use only integers for the endpoints and midpoints of the intervals When the midpoint is 1 more than its left endpoint, it will be the solution Modify the program in Example 314 so that it prints the precision and magnitude range of the double type Modify the Quadratic Equation program in Problem 220 so that it prints the equation in a form more like that used in mathematics For example, if a is 1, b is 0, and c is -3, then it would print XQ - 3 = 0 insteadof lx*2 + OX + -3 = 0 Modify the Quadratic Equation program in Problem 220 so that it correctly handles the special cases where a = 0, b = 0, and/or c = 0.

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For example, it would report that the 125 is the solution to 4x - 5 = 0, that 0 is the solution to 4x = 0, that there is no solutions to 5 = 0, and that all reals are solutions to 0 = 0 Write and test a program that inputs 3 positive integers day, month, and year, and then prints the date that they represent, the number of days in that month, and a statement about whether that year is a leap year For example, if the 3 inputs are 6, 4, and 1997, then the program would print Apri 1 6, 1997 (for4/6/97), April has 30 days, and 1997 is not.

Figure 3 2 shows an optimal configuration from a logical point of view It does not show the use of any RAID configured devices There are, of course, many other possibilities depending on the particular needs of the installation and available resources Figure 3 3 shows the minimum required configuration, which should be avoided..

Write and test a program that inputs 4 positive integers day, month, year, and days, and then prints two dates, the date represented by the given day, month, and year, and the date that occurs days later. For example, if the 4 inputs are 6,4, 1997, and 100, then the two dates printed would be Apri 1 6, 19 97 (for 4/6/97), and JULY 15, 19 97 (for 4/6/97 + 100 days). Modify the Linear Regression program (Problem 3.20) so that, after computing the equation of the regression line, it allows the user to interpolate by inputting x-values and outputting the corresponding y-values computed from the equation. Modify the Monte Hall game (Problem 3.22) so that the user can play the game repeatedly in a single run of the program. Count the number of times the player wins, and print the percentage of wins at the end of the program.

Modify the Babylonian Algorithm program (Problem 3.23) so that it computes the square root of a positive number t that is input interactively. Average the iterate x with ( x + t/x ) / 2.

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