Java.math.BigInteger.modInverse() method in Java
Prerequisite : BigInteger Basics
The modPow() method returns modular multiplicative inverse of this, mod m. This method throws an ArithmeticException if m <= 0 or this has no multiplicative inverse mod m (i.e., gcd(this, m) != 1).
Syntax:
public BigInteger modInverse(BigInteger m)
Parameters: m – the modulus.
Return Value: This method returns a BigInteger object whose value is ((this)^(-1) mod m).
Exception:
- ArithmeticException – m <= 0, or this BigInteger has no multiplicative inverse mod m (that is, this BigInteger is not relatively prime to m).
Below programs illustrate the BigInteger.modInverse() method:
Program 1 :
import java.math.*; import java.util.Scanner; public class GFG { public static void main(String[] args) { Scanner sc = new Scanner(System.in); // create 2 BigInteger objects BigInteger biginteger1, biginteger2, result; // Initialize all BigInteger Objects biginteger1 = new BigInteger("8"); biginteger2 = new BigInteger("21"); // perform modInverse operation on biginteger1 using biginteger2. result = biginteger1.modInverse(biginteger2); String expression = biginteger1 + " ^ -1 % " + biginteger2 + " = " + result; // print result value System.out.println(expression); } } |
Output:
8 ^ -1 % 21 = 8
Program 2 :
import java.math.*; import java.util.Scanner; public class GFG { public static void main(String[] args) { Scanner sc = new Scanner(System.in); // create 2 BigInteger objects BigInteger biginteger1, biginteger2, result; // Initialize all BigInteger Objects biginteger1 = new BigInteger(88882); biginteger2 = new BigInteger(22224); // perform modInverse operation on biginteger1 using biginteger2. result = biginteger1.modInverse(biginteger2); String expression = biginteger1 + " ^ -1 % " + biginteger2 + " = " + result; // print result value System.out.println(expression); } } |
Output :
Exception in thread "main" java.lang.ArithmeticException: BigInteger not invertible.
at java.math.MutableBigInteger.modInverse(Unknown Source)
at java.math.MutableBigInteger.mutableModInverse(Unknown Source)
at java.math.BigInteger.modInverse(Unknown Source)
at BigInteger.GFG2.main(GFG2.java:23)
Reference: https://docs.oracle.com/javase/7/docs/api/java/math/BigInteger.html#modInverse(java.math.BigInteger)
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