Introduction to Java Programming and Data Structures, Comprehensive Version (11th Edition)
Introduction to Java Programming and Data Structures, Comprehensive Version (11th Edition)
11th Edition
ISBN: 9780134670942
Author: Y. Daniel Liang
Publisher: PEARSON
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Chapter 30.3, Problem 30.3.1CP
Program Plan Intro

Purpose of given code:

Purpose of given code is to implements the aggregate operations for “IntStream”, “LongStream”, and “DoubleStream” for processing primitive “int”, “long”, and “double” values.

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extern "C" int f(int *,int,int); int a[2][2] = {{11,12},{21,22}}; void setup(){  Serial.begin(115200);  while(!Serial);  delay(500);   int *arr = (int*)a;   Serial.println(f(arr,2,2)); } void loop(){ } .global f f: ldr r3,[r0] // get first element mov r2,#0add r2,r3 mov r1, #3 lp: add r0,#4 // add next elementldr r3,[r0]add r2,r3sub r1,#1 bgt lp mov r0,r2  bx lr Describe what operation is being performed in this code
void radixSort(int arr[], int n) { intm=getMax(arr, n); for (intexp=1; m/exp>0; exp*=10) countSort(arr, n, exp); }   void printData(int arr[], int start, int len) { if( start>=len ) return( 0 ); printf("%d\n", arr[start]); printData(arr, start+1, len); } int main() { intarr[]= {8, 9, 3, 4, 7, 2, 5, 6, 1}; intn=sizeof(arr) /sizeof(arr[0]);   radixSort(arr, n); printData(arr, 0, n); return0; }   In MIPS
int binsearch (int X , int V [] , int n )  {      int low , high , mid , i ;      low = 0;      high = n - 1;            for ( i = 0; i < high ; i ++)      {          if( V[ i ] > V [ i +1])          return -2;      }                    while ( low <= high )          {              mid = ( low + high )/2;              if ( X < V [ mid ])              high = mid - 1;              else              if ( X > V [ mid ])              low = mid + 1;              else              return mid ;          }              return -1;  }   This code takes as input a sorted array V of size n, and an integer X, if X exists in the array it will return the index of X, else it will return -1. 1. Draw a CFG for binsearch(). 2. From the CFG, identify a set of entry–exit paths to satisfy the complete statement coverage criterion. 3. Identify additional paths, if necessary, to satisfy the complete branch coverage criterion. 4. For each path identified above, derive their path predicate…

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Introduction to Java Programming and Data Structures, Comprehensive Version (11th Edition)

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