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mr Goodwill [35]
4 years ago
9

Solve the following equation T/4 +7 =2.

Mathematics
2 answers:
Sindrei [870]4 years ago
4 0

Answer:

T=-20

Step-by-step explanation:

first get rid of the 7

1. T/4=-5

then multiply by 4 to isolate T

2. T=-20

Annette [7]4 years ago
4 0

Answer:

T = -20

Step-by-step explanation:

T/4 +7 =2.

Subtract 7 from each side

T/4 +7-7 =2-7

T/4 = -5

Multiply each side by 4

T/4 *4 = -5*4

T = -20

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The ternary search algorithm locates an element in a list of increasing integers by successively splitting the list into three s
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Answer:

Algorithm

The steps involved in this algorithm are:

(The list must be in sorted order)

• Step 1: Divide the search space (initially, the list) in three parts (with two mid-points: mid1 and mid2)

• Step 2: The target element is compared with the edge elements that is elements at location mid1, mid2 and the end of the search space. If element matches, go to step 3 else predict in which section the target element lies. The search space is reduced to 1/3rd. If the element is not in the list, go to step 4 or to step 1.

• Step 3: Element found. Return index and exit.

• Step 4: Element not found. Exit.

Complexity

• Worst case time complexity: O(log N)

• Average case time complexity: O(log N)

• Best case time complexity: O(1)

• Space complexity: O(1)

Algorithm

The steps involved in this algorithm are:

(The list must be in sorted order)

• Step 1: Divide the search space (initially, the list) in three parts (with two mid-points: mid1 and mid2)

• Step 2: The target element is compared with the edge elements that is elements at location mid1, mid2 and the end of the search space. If element matches, go to step 3 else predict in which section the target element lies. The search space is reduced to 1/3rd. If the element is not in the list, go to step 4 or to step 1.

• Step 3: Element found. Return index and exit.

• Step 4: Element not found. Exit.

Complexity

• Worst case time complexity: O(log N)

• Average case time complexity: O(log N)

• Best case time complexity: O(1)

• Space complexity: O(1)

#include <stdio.h>

int ternarySearch(int array[], int left, int right, int x)

{

  if (right >= left) {

    int intvl = (right - left) / 3;

    int leftmid = left + intvl;

    int rightmid = leftmid + intvl;

    if (array[leftmid] == x)

       return leftmid;

    if (array[rightmid] == x)

       return rightmid;

    if (x < array[leftmid]) {

      return ternarySearch(array, left, leftmid, x);

    }

    else if (x > array[leftmid] && x < array[rightmid]) {

      return ternarySearch(array, leftmid, rightmid, x);

    }

    else {

      return ternarySearch(array, rightmid, right, x);

    }

  }

  return -1;

}

int main(void)

{

  int array[] = {1, 2, 3, 5};

  int size = sizeof(array)/ sizeof(array[0]);

  int find = 3;

  printf("Position of %d is %d\n", find, ternarySearch(array, 0, size-1, find));

  return 0;

}

Step-by-step explanation:

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Answer:

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Step-by-step explanation:

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