PART 1: REPETITION CONTROL STRUCTURE (FOR) Instruction: Create a flowchart and a java program that reads a positive, non-zero integer as input and checks if the integer is deficient, perfect, or abundant. A positive, non-zero integer, N, is said to be perfect if the sum of its positive proper divisors (i.e., the positive integers, other than Nitself, that divide N exactly) is equal to the number itself. If this sum is less than N, the number is said to be deficient. If the sum is greater than N, the number is said to be abundant. The first few perfect numbers are 6, 28, 496, and 8128. Illustrations: Number 6 | 28 For example, the number 6 is perfect, since 6 = 1 + 2 + 3, the number 8 is deficient, since 8>1+ 2+ 4, while the number 12 is abundant, since 12 < 1 + 2 + 3+ 4 + 6. Factors of the number less than itself | Sum of Factors 3, 2, 1 14, 7, 4, 2, 1 6 | 28 Sample Input/Output: Depicted below are sample outputs when the program is executed (the items in bold characters are input from the user, while the items in bold italic are calculated and printed by the program): Input N: 5 Input N: 28 Input N: 18 S is deficient. 28 is perfect. 18 is abundant. Required: The flowchart, the java file (FamilyName_Perfect.java) containing the code and 3 image files (Sample1, Sample2 and Sample3) containing different sample input/output of the program.

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put comments on what each line does and make a flowchart

PART 1: REPETITION CONTROL STRUCTURE (FOR)
Instruction:
Create a flowchart and a java program that reads a positive, non-zero integer as input
and checks if the integer is deficient, perfect, or abundant.
A positive, non-zero integer, N, is said to be perfect if the sum of its positive proper divisors
(i.e., the positive integers, other than N itself, that divide N exactly) is equal to the number
itself. If this sum is less than N, the number is said to be deficient. If the sum is greater than
N, the number is said to be abundant.
The first few perfect numbers are 6, 28, 496, and 8128.
Illustrations:
Number
Factors of the number less than itself Sum of Factors
3, 2, 1
14, 7, 4, 2, 1
6.
28
28
For example, the number 6 is perfect, since 6 = 1 + 2 + 3, the number 8 is deficient, since
8 > 1 + 2+ 4, while the number 12 is abundant, since 12 <1 + 2 +3+ 4 + 6.
Sample Input/Output:
Depicted below are sample outputs when the program is executed (the items in bold
characters are input from the user, while the items in bold italic are calculated and
printed by the program):
Input N: 5
5 is deficient.
Input N: 28
28 is perfect.
Input N: 18
18 is abundant.
Required: The flowchart, the java file (FamilyName_Perfect.java) containing the code
and 3 image files (Sample1, Sample2 and Sample3) containing different sample
input/output of the program.
Transcribed Image Text:PART 1: REPETITION CONTROL STRUCTURE (FOR) Instruction: Create a flowchart and a java program that reads a positive, non-zero integer as input and checks if the integer is deficient, perfect, or abundant. A positive, non-zero integer, N, is said to be perfect if the sum of its positive proper divisors (i.e., the positive integers, other than N itself, that divide N exactly) is equal to the number itself. If this sum is less than N, the number is said to be deficient. If the sum is greater than N, the number is said to be abundant. The first few perfect numbers are 6, 28, 496, and 8128. Illustrations: Number Factors of the number less than itself Sum of Factors 3, 2, 1 14, 7, 4, 2, 1 6. 28 28 For example, the number 6 is perfect, since 6 = 1 + 2 + 3, the number 8 is deficient, since 8 > 1 + 2+ 4, while the number 12 is abundant, since 12 <1 + 2 +3+ 4 + 6. Sample Input/Output: Depicted below are sample outputs when the program is executed (the items in bold characters are input from the user, while the items in bold italic are calculated and printed by the program): Input N: 5 5 is deficient. Input N: 28 28 is perfect. Input N: 18 18 is abundant. Required: The flowchart, the java file (FamilyName_Perfect.java) containing the code and 3 image files (Sample1, Sample2 and Sample3) containing different sample input/output of the program.
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