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Java Programs - Advanced
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Cartons Program - Java Program
A company manufactures packing cartons in four sizes, i.e. cartons to accomodate 6 boxes, 12 boxes, 24 boxes and 48 boxes. Design a program to accept the number of boxes to be packed (N) by the user (maximum up to 1000 boxes) and display the break-up of the cartons used in descending order of capacity (i.e. preference should be given to the highest capacity available, and if boxes left are less than 6, an extra carton of capacity 6 should be used.)
Test your program with the following data and some random data:
Example 1:
INPUT:
N = 726
OUTPUT:
48 * 15 = 720
6 * 1 = 6
Remaining boxes = 0
Total number of boxes = 726
Total number of cartons = 16
Example 2:
INPUT:
N = 140
OUTPUT:
48 * 2 = 96
24 * 1 = 24
12 * 1 = 12
6 * 1 = 6
Remaining boxes = 2 * 1 = 2
Total number of boxes = 140
Total number of cartons = 6
Example 3:
INPUT:
N = 4296
OUTPUT:
INVALID INPUT
import java.io.*; class Cartons{ public static void main(String args[]) throws IOException{ InputStreamReader in = new InputStreamReader(System.in); BufferedReader br = new BufferedReader(in); System.out.print("N = "); int n = Integer.parseInt(br.readLine()); if(n > 1000){ System.out.println("INVALID INPUT"); return; } int num = n; int c48 = n / 48; if(c48 > 0) System.out.println("48 x " + c48 + " = " + (c48 * 48)); n %= 48; int c24 = n / 24; if(c24 > 0) System.out.println("24 x " + c24 + " = " + (c24 * 24)); n %= 24; int c12 = n / 12; if(c12 > 0) System.out.println("12 x " + c12 + " = " + (c12 * 12)); n %= 12; int c6 = n / 6; if(c6 > 0) System.out.println("6 x " + c6 + " = " + (c6 * 6)); n %= 6; if(n == 0) System.out.println("Remaining boxes = 0"); else System.out.println("Remaining boxes = " + n + " x 1 = " + n); System.out.println("Total number of boxes = " + num); int total = c48 + c24 + c12 + c6; if(n > 0) total++; System.out.println("Total number of cartons = " + total); } }
Output
OUTPUT 1: N = 726 48 x 15 = 720 6 x 1 = 6 Remaining boxes = 0 Total number of boxes = 726 Total number of cartons = 16 OUTPUT 2: N = 140 48 x 2 = 96 24 x 1 = 24 12 x 1 = 12 6 x 1 = 6 Remaining boxes = 2 x 1 = 2 Total number of boxes = 140 Total number of cartons = 6
