How can I increase an integer by repeating the last digit? - java

So I need to be able to increase an integer if it is less than 6 digits. If it's less than six digits, the integer should increase by repeating the last digit until it hits six digits. For example, 1234 becomes 123444. The hint is to use a loop and math equation to increase it 1 digit at a time. I figured out how to decrease the number by one integer by dividing it by 10, but I cannot figure out an equation that would let me increase the number. Here is my code:
public void setAccountNum(int accountNum) {
final int MAX_LOAN_NUMBER = 999999;
if (accountNum > MAX_LOAN_NUMBER) {
System.out.println("Too many digits in account number " + accountNum);
while (accountNum > MAX_LOAN_NUMBER) {
accountNum = accountNum / 10;
}
this.accountNum = accountNum;
System.out.println(" Set to the 6-digit value of " + accountNum + ".");
}
if (accountNum < MINIMUM_LOAN_NUMBER) {
}
else {
this.accountNum = accountNum;
}
}

Let's take it easy.
// [...]
using namespace std;
int main(void) {
int n;
scanf("%d", &n); // Suppose n < 1*10^7
while (n < 100000) {
n = n * 10 + n % 10;
}
printf("%d\n", n);
}

Related

Why does this java code to count digit of floating value goes in loop for this value?

import java.util.Scanner;
class FloatDigit {
public static void main(String[] args) {
Scanner sc = new Scanner(System.in);
double n = sc.nextDouble();
int x = (int) n;
int count = 0;
do {
count++;
x = x / 10;
} while (x != 0);
System.out.println("Before Decimal Digits: " + count);
//it gets stuck from here only
do {
count++;
n = n * 10;
} while (n != (int) n);
System.out.println(count + " total digits present in there in number.");
}
}
This goes in an infinite loop for the value: 58.2354/58.234. It is working fine with other values too and longer values too.
If some debug logging is added to the second loop, it can be seen, that when multiplying a double number by 10, there is a tiny error which does not allow the comparison n == (int) n ever become true.
It is actually a known issue that floating-point arithmetics has a certain computation error, so it should be taken into account when comparing the double n to its counterpart with the decimal point shifted right:
do {
count++;
n = n * 10;
System.out.println(count + " - " + n);
} while (Math.abs(n - (int) n) > 1E-7);
System.out.println(count + " total digits present in the number.");
Output:
58.234
Before Decimal Digits: 2
3 - 582.34
4 - 5823.400000000001
5 - 58234.00000000001
5 total digits present in the number.

Using modulo and integer division to confirm an account number

I am new to Java and currently working on a small class assignment. The question is as follows:
Write a program that determines whether a bank account number with 10 digits or fewer passes a validation test; it requires that we extract the digits, right to left by:
Using the modulo operator to extract the right most digit
Using integer division to remove the right-most digit from the account number to obtain a new number without it.
Beginning with the 2nd right-most digit, moving right to left, double every other digit. If it produces a value greater than 9, subtract 9 from that value.
Form the sum of all products(new digits) and the unchanged digits.
if the sum doesn't end in 0, its invalid.
Check the validity of 5113 4765 12 and 65 1234 1234
Here is my code:
long account = Long.parseLong(JOptionPane.showInputDialog( null, "Enter account number: " ));
int sum = 0;
long digit;
//5113476512
//6512341234
String str_number = String.valueOf(account);
digit = account % 10;
account /= 10;
for(int i = str_number.length() -2; i >= 0; i --){
digit = account % 10;
account /= 10;
// account%=10;
// sum += digit;
digit *= 2;
if (digit > 9){
digit -= 9;
}
sum += digit;
}
// for(int x = 0; x < digit.length; x ++){
// sum += digit[x];
// }
if (sum % 10 != 0){
JOptionPane.showMessageDialog(null, "Account number invalid");
}
else{
JOptionPane.showMessageDialog(null, "Account number valid");
}
JOptionPane.showMessageDialog(null, sum);
But I feel it doesn't follow the requirements and might not be correct. Only one of the account numbers returns valid although I'm not sure if that is supposed to be so or not. Any ideas on how to go about this?
The following implementation using a boolean flag to detect the other number shows that both account numbers are invalid:
public static boolean isValid(long acc) {
System.out.print(acc + " -> "); // debug print
int sum = 0;
boolean other = false;
while (acc > 0) {
int digit = (int) (acc % 10);
acc /= 10;
if (other) {
digit *= 2;
if (digit > 9) digit -= 9;
}
System.out.print(digit + " "); // debug print
sum += digit;
other = !other;
}
System.out.println("sum = " + sum); // debug print
return sum % 10 == 0;
}
Tests:
System.out.println(isValid(5113476512L));
System.out.println(isValid(6512341234L));
Output:
5113476512 -> 2 2 5 3 7 8 3 2 1 1 sum = 34
false
6512341234 -> 4 6 2 2 4 6 2 2 5 3 sum = 36
false

In Java how to find random factors of a given number

I have a given number. How can I find the factors of that number (for example, 5 and 3 for the number 15)? Here is the code I tried:
int factor1 = 2;
while ((a % factor1 != 0) && (a >= factor1)) {
d++;
}
if (factor1 == a){
d = 1;
}
But this gives me only the smallest factor (i.e a=3 all the time). I would like to get a random set of factors.
Loop through each number from 1 to N inclusively using the modulus operator (%). If n%currentNumber==0, they are a factor. Below, I did this using a for loop, outputting each factor as it is found.
int number=15;
for(int i = 1; i <= number; i++){
if(number%i==0){
System.out.println("Found factor: " + i);
}
}
As Theo said in a comment on this post, you can also use number/2, and arbitrarily include 1 and number.
int number=2229348;
System.out.println("Found factor: " + 1);
for(int i = 2; i <= number/2; i++){
if(number%i==0){
System.out.println("Found factor: " + i);
}
}
System.out.println("Found factor: " + number);
You can iterate through the numbers from 2 to a/2 and check if the given number divides a, which is done using the % operator:
int a = 15;
System.out.print("Divisors of " + a + ": ");
for(int i = 2; i <= a/2; ++i) {
if(a % i == 0) {
System.out.print(i + " ");
}
}
System.out.println();
This code prints all of the divisors of a. Not that you most probably want to ignore 1, since it divides all integers. Moreover, you don't need to check the numbers until a, because no number bigger than a / 2 can actually divide a apart from a itself.
The while loop with default values of a=15 and multiple=2 is already in an infinite loop. You need to correct that and check for subsequent increments of multiple whenever a%multiple ! = 0
public class Factors {
public static void main(String[] args){
/**
int multiple1=2,d=0,a=15; //multiple to be rephrased as factor
while((a%multiple1 != 0)&&(a>=multiple1)){
multiple1++; //this will increment the factor and check till the number itself
//System.out.println(multiple1+" is not a factor of a");
}
if(multiple1==a){
d=1;
}
*commented the original code
*/
int factor=1,d=0,a=20; //multiple rephrased as factor
while(a/2>=factor){ //re-arranged your while condition
factor++;
if((a%factor==0))
d++; //increment factor count whenever a factor is found
}
System.out.println("Total number of factors of a : "+(d+2)); // 1 and 'a' are by default factors of number 'a'
}
}
To find all factors inlcuding 1 and the number itself you can do something like below:
//Iterate from 2 until n/2 (inclusive) and divide n by each number.
//Return numbers that are factors (i.e. remainder = 0). Add the number itself in the end.
int[] findAllFactors(int number) {
int[] factors = IntStream.range(1, 1 + number / 2).filter(factor -> number % factor == 0).toArray();
int[] allFactors = new int[factors.length+1];
System.arraycopy(factors,0,allFactors,0,factors.length);
allFactors[factors.length] = number;
return allFactors;
}
To find only prime factors you can do something like this:
//Iterate from 2 until n/2 (inclusive) and divide n by each number.
// Return numbers that are factors (i.e. remainder = 0) and are prime
int[] findPrimeFactors(int number) {
return IntStream.range(2, 1 + number/ 2).filter(factor -> number % factor == 0 && isPrime(factor)).toArray();
}
Helper method for primality check:
//Iterate from 2 until n/2 (inclusive) and divide n by each number. Return false if at least one divisor is found
boolean isPrime(int n) {
if (n <= 1) throw new RuntimeException("Invalid input");
return !IntStream.range(2, 1+n/2).filter(x -> ((n % x == 0) && (x != n))).findFirst().isPresent();
}
If you are not on Java 8 and/or not using Lambda expressions, a simple iterative loop can be as below:
//Find all factors of a number
public Set<Integer> findFactors(int number) {
Set<Integer> factors = new TreeSet<>();
int i = 1;
factors.add(i);
while (i++ < 1 + number / 2) {
if ((number % i) == 0) {
factors.add(i);
}
}
factors.add(number);
return factors;
}
public class Abc{
public static void main(String...args){
if(args.length<2){
System.out.println("Usage : java Abc 22 3");
System.exit(1);
}
int no1=Integer.parseInt(args[0]);
int no=Integer.parseInt(args[1]),temp=0,i;
for(i=no;i<=no1;i+=no){
temp++;
}
System.out.println("Multiple of "+no+" to get "+no1+" is :--> "+temp);
//System.out.println(i+"--"+no1+"---"+no);
System.out.println("Reminder is "+(no1-i+no));
}
}

What is the average digit total of a given integer?

I have to use a static method TotalAverage(int n) that would calculate the average digit total of the numbers 0 + 1 + 2 + .... + n. So that totalAverage(19) would be calculated as (0 + 1 + ... + 9 + 1 + ... + 10) / 20.0. I managed to do it for the most part using the following code:
public static double TotalAverage(int n) {
double total = 0;
int count = 0;
while (n >= 0) {
total += n % 10;
n = n - 1;
count++;
}
return total / count;
}
It works for numbers up to 9, but I get incorrect results for larger numbers. I realise that once the while statements gets to 10 % 10 it adds 0 to the total and not a 10, but I can't figure out how to do it correctly.
If you're looking to sum all digits of a number then the error in your code is
total += n % 10;
which only get the ones digit from n. Use some loop to get all digits from n without modifying it (because if you modify n your outer loop will break). Try:
int temp = n;
while(temp>0) {
total += temp % 10; //add next digit
temp /= 10;
}
You could use a separate method for digit sum. Something like this would work.
private static int digitSum(int a) {
return a < 10 ? a : a%10 + digitSum(a/10);
}
Then you can replace the line
total += n % 10
with
total += digitSum(n);

How does this prime number test in Java work?

The code snippet below checks whether a given number is a prime number. Can someone explain to me why this works? This code was on a study guide given to us for a Java exam.
public static void main(String[] args)
{
int j = 2;
int result = 0;
int number = 0;
Scanner reader = new Scanner(System.in);
System.out.println("Please enter a number: ");
number = reader.nextInt();
while (j <= number / 2)
{
if (number % j == 0)
{
result = 1;
}
j++;
}
if (result == 1)
{
System.out.println("Number: " + number + " is Not Prime.");
}
else
{
System.out.println("Number: " + number + " is Prime. ");
}
}
Overall theory
The condition if (number % j == 0) asks if number is exactly divisible by j
The definition of a prime is
a number divisible by only itself and 1
so if you test all numbers between 2 and number, and none of them are exactly divisible then it is a prime, otherwise it is not.
Of course you don't actually have to go all way to the number, because number cannot be exactly divisible by anything above half number.
Specific sections
While loop
This section runs through values of increasing j, if we pretend that number = 12 then it will run through j = 2,3,4,5,6
int j = 2;
.....
while (j <= number / 2)
{
........
j++;
}
If statement
This section sets result to 1, if at any point number is exactly divisible by j. result is never reset to 0 once it has been set to 1.
......
if (number % j == 0)
{
result = 1;
}
.....
Further improvements
Of course you can improve that even more because you actually need go no higher than sqrt(number) but this snippet has decided not to do that; the reason you need go no higher is because if (for example) 40 is exactly divisible by 4 it is 4*10, you don't need to test for both 4 and 10. And of those pairs one will always be below sqrt(number).
It's also worth noting that they appear to have intended to use result as a boolean, but actually used integers 0 and 1 to represent true and false instead. This is not good practice.
I've tried to comment each line to explain the processes going on, hope it helps!
int j = 2; //variable
int result = 0; //variable
int number = 0; //variable
Scanner reader = new Scanner(System.in); //Scanner object
System.out.println("Please enter a number: "); //Instruction
number = reader.nextInt(); //Get the number entered
while (j <= number / 2) //start loop, during loop j will become each number between 2 and
{ //the entered number divided by 2
if (number % j == 0) //If their is no remainder from your number divided by j...
{
result = 1; //Then result is set to 1 as the number divides equally by another number, hergo
} //it is not a prime number
j++; //Increment j to the next number to test against the number you entered
}
if (result == 1) //check the result from the loop
{
System.out.println("Number: " + number + " is Not Prime."); //If result 1 then a prime
}
else
{
System.out.println("Number: " + number + " is Prime. "); //If result is not 1 it's not a prime
}
It works by iterating over all number between 2 and half of the number entered (since any number greater than the input/2 (but less than the input) would yield a fraction). If the number input divided by j yields a 0 remainder (if (number % j == 0)) then the number input is divisible by a number other than 1 or itself. In this case result is set to 1 and the number is not a prime number.
Java java.math.BigInteger class contains a method isProbablePrime(int certainty) to check the primality of a number.
isProbablePrime(int certainty): A method in BigInteger class to check if a given number is prime.
For certainty = 1, it return true if BigInteger is prime and false if BigInteger is composite.
Miller–Rabin primality algorithm is used to check primality in this method.
import java.math.BigInteger;
public class TestPrime {
public static void main(String[] args) {
int number = 83;
boolean isPrime = testPrime(number);
System.out.println(number + " is prime : " + isPrime);
}
/**
* method to test primality
* #param number
* #return boolean
*/
private static boolean testPrime(int number) {
BigInteger bValue = BigInteger.valueOf(number);
/**
* isProbablePrime method used to check primality.
* */
boolean result = bValue.isProbablePrime(1);
return result;
}
}
Output: 83 is prime : true
For more information, see my blog.
Do try
public class PalindromePrime {
private static int g ,k ,n =0,i,m ;
static String b ="";
private static Scanner scanner = new Scanner( System.in );
public static void main(String [] args) throws IOException {
System.out.print(" Please Inter Data : ");
g = scanner.nextInt();
System.out.print(" Please Inter Data 2 : ");
m = scanner.nextInt();
count(g,m);
}
//
//********************************************************************************
private static int count(int L, int R)
for( i= L ; i<= R ;i++){
int count = 0 ;
for( n = i ; n >=1 ;n -- ){
if(i%n==0){
count = count + 1 ;
}
}
if(count == 2)
{
b = b +i + "" ;
}
}
System.out.print(" Data : ");
System.out.print(" Data : \n " +b );
return R;
}
}

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