nteger h, h without leaving a remainder. Consider the below Computational Problem: CountDivisorsProblem: Input: Natural number n > 1 Output: Number of divisors that n has, a natural number. 1.e, for the input 6 we have the output 4, as it has the four divisors 1, 2, 3, 6. For the input 7 we have the output 2, as it has the two divisors 1,7. Consider the Java program CountDivisors that solves the problem CountDivisors: 01 public static int CountDivisors (int N) { 02 int testDivisor; 03 int counter = o; 04 for (testDivisor = 1; testDivisor < N; testDivisor++){ 05 if (N % testDivisor =- 0) { 06 07 ) 08 ) 09 return counter; 10 ) Consider the test suite V: V: Name N. Expected Output T1 1 1. T2 2 Say what holds for the test suite V: Is test suite for C_p. There is a problem with the inputs or outputs w.r.t. CountDivisorsProblem. Is test suite for C_0. Is test suite for C_i(2). Is minimal test suite for C_0. O0000

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Recall that the divisor of an integer n, also called a factor of n, is an integer which divides nwithout leaving a remainder.
Consider the below Computational Problem:
CountDivisorsProblem:
Input: Natural number n >= 1
Output: Number of divisors that n has, a natural number.
Le, for the input 6 we have the output 4, as it has the four divisors 1, 2, 3, 6. For the
input 7 we have the output 2, as it has the two divisors 1, 7.
Consider the Java program CountDivisors that solves the problem CountDivisors:
01 public static int CountDivisors (int N) {
02 int testDivisor;
03 int counter = 0:
04 for (testDivisor = 1; testDivisor <= N; testDivisor++){
05
if (N % testDivisor == 0) {
06
07 )
08 1
09 return counter;
10 }
Consider the test suite V:
V:
Name
Expected Output
T1
1
1
T2
2
2
Say what holds for the test suite V:
Is test suite for C_p.
There is a problem with the inputs or outputs w.r.t. CountDivisorsProblem.
Is test suite for C_0.
Is test suite for C_i(2).
Is minimal test suite for C_0.
O OOO0
Transcribed Image Text:Recall that the divisor of an integer n, also called a factor of n, is an integer which divides nwithout leaving a remainder. Consider the below Computational Problem: CountDivisorsProblem: Input: Natural number n >= 1 Output: Number of divisors that n has, a natural number. Le, for the input 6 we have the output 4, as it has the four divisors 1, 2, 3, 6. For the input 7 we have the output 2, as it has the two divisors 1, 7. Consider the Java program CountDivisors that solves the problem CountDivisors: 01 public static int CountDivisors (int N) { 02 int testDivisor; 03 int counter = 0: 04 for (testDivisor = 1; testDivisor <= N; testDivisor++){ 05 if (N % testDivisor == 0) { 06 07 ) 08 1 09 return counter; 10 } Consider the test suite V: V: Name Expected Output T1 1 1 T2 2 2 Say what holds for the test suite V: Is test suite for C_p. There is a problem with the inputs or outputs w.r.t. CountDivisorsProblem. Is test suite for C_0. Is test suite for C_i(2). Is minimal test suite for C_0. O OOO0
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