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borishaifa [10]
3 years ago
5

You are building a computer from spare parts in the office. You build the computer and realize you have several different types

of RAM chips. Which property of the memory modules does NOT apply when considering the ability to run at optimal performance
Computers and Technology
1 answer:
san4es73 [151]3 years ago
5 0

Answer:

The pin count is the same

Explanation:

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The following code will be used to determine the maximum amount invested

<u>Explanation:</u>

long maxValue(int n, int rounds_rows, int rounds_columns, int into rounds)

{

   // Define the variable to store

   // the maximum amount invested.

   long max = 0;

   

   // Define an array of size n,

   // to store the n investments.

   long *investments = (long*)malloc(sizeof(long)*n);

   int i=0;  

   // Initially set all

   // the investments to 0.

   for(i=0;i<n;i++)

   {

       investments[i] = 0;

   }

   i=0;

   // Run the loop to

   // perform the rounds.

   while(i<rounds_rows)

   {

       // Get the left value

       // of the current round.

       int left = rounds[i][0];

       

       // Get the right value

       // of the current round.

       int right = rounds[i][1];

       // Get the contribution

       // for the current round.

       int contribution = rounds[i][2];

       // Since the user uses 1-based

       // indexing, subtract 1 from left

       // and right as the program uses

       // 0-based indexing. That is, the

       // investments in the array start

       // from 0 and not 1.

       right = right - 1;

       int j=0;

       // Run the loop to add the

       // contribution to all the investments

       // between left and right, both inclusive.

       for(j=left; j<=right; j++)

       {

           investments[j] += contribution;

       }

       i++;

   }

   // Traverse the investments array

   // to find the maximum element.

   max = investments[0];

   for(i=1; i<n;i++)

   {

       if(investments[i]>max)

       {

           max = investments[i];

       }

   }

   // Return the

   // maximum investment.

   return max;  

}

6 0
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