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will perform the same number of comparisons on an array of n elements regardless of how ordered its elements are initially. Even if the array is already completely sorted, this version of the Bubble Sort will still make about n2/2 comparisons. Modify this version so that the main whi le loop stops as soon as it has a complete iteration with no swaps. Use a flag (i.e., an int variable that stops the loop when its value is 1) named sorted that is set to 0 at the beginning of each iteration of the main loop and then is set to 1 if a swap is made.

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function presented in Example 5.12, using the Selection Sort instead of the Bubble Sort. The Selection Sort of an array of n elements goes through n-l iterations, each time selecting out the next largest element a [ j ] and swapping it with the element that is in the position where a [ j ] should be. So on the first iteration it selects the largest of all the elements and swaps it with a [n- 11, and on the second iteration it selects the largest from the remaining unsorted elements a [ 0 ] , . . . , a[n-21 andswapsitwith a[n-Z],etc.On its ith iteration it selects the largest from the remaining unsorted elements a [ 0 ] , . . . , a [n- i ] and swaps it with a [n-i 1.

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(a) Since the sum of the measures of the interior is 360 , we add (x 10) (2x 20) (3x 50) (2x 20) 8x 40 x Then x 10 60; 2x 20 120; 3x 50 100; 2x 20 80. 360 360 50 Ans. 60 , 120 , 100 , 80

5.35 Implement the Zndirect Selection Sort. (See Problem 5.12.)

(b) Let the exterior angles be represented respectively by 2x, 3x, 4x, and 6x. Then 2x 3x 4x 6x 360. Solving gives us 15x 360 and x 24. Hence, the exterior angles measure 48 , 72 , 96 , and 144 . The interior angles are their supplements. Ans. 132 , 108 , 84 , 36

5.36 Implement the Indirect Insertion Sort. (See Problem 5.11.) 5.37 Write and test a function that computes the median value stored in a sorted array. The median is

Dim Factorial As Long, i As Integer, n As Integer Factorial = 1 For i = 1 To n Factorial = Factorial * i Next i

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Three methods of proving triangles congruent have already been introduced here. These are 1. Side-Angle-Side (SAS) 2. Angle-Side-Angle (ASA) 3. Side-Side-Side (SSS) Two additional methods of proving that triangles are congruent are 4. Side-Angle-Angle (SAA) 5. Hypotenuse-Leg (hy-leg)

the middle number. 5.38 Write and test a function that computes the kth percentile of a sorted array. The kth percentile is the number that is k% of the way from the beginning of the sorted array. For example, the 75th percentile is the number x in the array for which 75% of the elements y have y L X. The median is the 50th percentile.

PRINCIPLE 1:

its original order. (See Problem 5.15.)

5.41 Write and test the following function: void prepend(int a[], int m, int b[], int n) The function prepends the first n elements of the array b ahead of the first m elements of the array a. It assumes that a has room for at least m + n elements.

(SAA) If two angles and a side opposite one of them of one triangle are congruent to the corresponding parts of another, the triangles are congruent.

5.42 Write and test a function that transposes a two-dimensional square array of intS. For exam-

Fig. 4-54

11 44 77 22 55 88 33 66 99

Fig. 4-55

11 44 77 22 55 88 33 6 6 9 9

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