How to useMath.max() method in Java
This approach utilizes the Math.max() method from the java.lang.Math class. It takes two numbers as arguments and returns the larger of the two. This method is chained to find the largest between the larger of num1 and num2 and num3.
public class LargestNumber {
public static void main(String[] args) {
int num1 = 10, num2 = 20, num3 = 15;
int largest = Math.max(Math.max(num1, num2), num3);
System.out.println("The largest number is: " + largest);
}
}
Output
The largest number is: 20
Java Program to Find the Largest of three Numbers
Problem Statement: Given three numbers x, y, and z of which aim is to get the largest among these three numbers.
Example:
Input: x = 7, y = 20, z = 56
Output: 56 // value stored in variable z
Flowchart For Largest of 3 numbers:
Algorithm to find the largest of three numbers:
1. Start
2. Read the three numbers to be compared, as A, B and C
3. Check if A is greater than B.
3.1 If true, then check if A is greater than C
If true, print 'A' as the greatest number
If false, print 'C' as the greatest number
3.2 If false, then check if B is greater than C
If true, print 'B' as the greatest number
If false, print 'C' as the greatest number
4. End
Approaches:
- Using Ternary operator
- Using if-else
Approach 1: Using Ternary operator
The syntax for the conditional operator:
ans = (conditional expression) ? execute if true : execute if false
- If the condition is true then execute the statement before the colon
- If the condition is false then execute a statement after colon so
largest = z > (x>y ? x:y) ? z:((x>y) ? x:y);
Illustration:
x = 5, y= 10, z = 3
largest = 3>(5>10 ? 5:10) ? 3: ((5>10) ? 5:10);
largest = 3>10 ? 3 : 10
largest = 10
// Java Program to Find the Biggest of 3 Numbers
// Importing generic Classes/Files
import java.io.*;
class GFG {
// Function to find the biggest of three numbers
static int biggestOfThree(int x, int y, int z)
{
return z > (x > y ? x : y) ? z : ((x > y) ? x : y);
}
// Main driver function
public static void main(String[] args)
{
// Declaring variables for 3 numbers
int a, b, c;
// Variable holding the largest number
int largest;
a = 5;
b = 10;
c = 3;
// Calling the above function in main
largest = biggestOfThree(a, b, c);
// Printing the largest number
System.out.println(largest
+ " is the largest number.");
}
}
Output
10 is the largest number.
Approach 2: Using the if-else statements
In this method, if-else statements will compare and check for the largest number by comparing numbers. ‘If’ will check whether ‘x’ is greater than ‘y’ and ‘z’ or not. ‘else if’ will check whether ‘y’ is greater than ‘x’ and ‘z’ or not. And if both the conditions are false then ‘z’ will be the largest number.
// Java Program to Find the Biggest of 3 Numbers
// Importing generic Classes/Files
import java.io.*;
class GFG {
// Function to find the biggest of three numbers
static int biggestOfThree(int x, int y, int z)
{
// Comparing all 3 numbers
if (x >= y && x >= z)
// Returning 1st number if largest
return x;
// Comparing 2nd no with 1st and 3rd no
else if (y >= x && y >= z)
// Return z if the above conditions are false
return y;
else
// Returning 3rd no, Its sure it is greatest
return z;
}
// Main driver function
public static void main(String[] args)
{
int a, b, c, largest;
// Considering random integers three numbers
a = 5;
b = 10;
c = 3;
// Calling the function in main() body
largest = biggestOfThree(a, b, c);
// Printing the largest number
System.out.println(largest
+ " is the largest number.");
}
}
Output
10 is the largest number.
Approach 3 : Using Collections.max() method and ArrayList
// Java Program to Find the Largest of three Numbers
// Using Collections.max() method
import java.lang.*;
import java.util.*;
class GFG {
public static void main(String[] args)
{
int a, b, c;
// Considering random integers three numbers
a = 5;
b = 10;
c = 3;
ArrayList<Integer> x = new ArrayList<>();
x.add(a);
x.add(b);
x.add(c);
// Printing the largest number
System.out.println(Collections.max(x)
+ " is the largest number.");
}
}
Output
10 is the largest number.
Time Complexity: O(n)
Auxiliary Space: O(n), where n is length of ArrayList.
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