Java.math.BigDecimal.remainder() Method



Description

The java.math.BigDecimal.remainder(BigDecimal divisor, MathContext mc) returns a BigDecimal whose value is (this % divisor), with rounding according to the context settings.

The MathContext settings affect the implicit divide used to compute the remainder. The remainder computation itself is by definition exact. Therefore, the remainder may contain more than mc.getPrecision() digits.

The remainder is given by this.subtract(this.divideToIntegralValue(divisor, mc).multiply(divisor)). This is not the modulo operation i.e the result can be negative.

Declaration

Following is the declaration for java.math.BigDecimal.remainder() method.

public BigDecimal remainder(BigDecimal divisor, MathContext mc)

Parameters

  • divisor − Value by which this BigDecimal is to be divided.

  • mc − The context to use.

Return Value

This method returns the remainder when BigDecimal object is divided by the divisor i.e, this % divisor, rounded as necessary.

Exception

  • ArithmeticException − If divisor == 0.

  • ArithmeticException − If the result is inexact but the rounding mode is UNNECESSARY, or mc.precision > 0 and the result of this.divideToIntgralValue(divisor) would require a precision of more than mc.precision digits.

Example

The following example shows the usage of math.BigDecimal.remainder() method.

package com.tutorialspoint;

import java.math.*;

public class BigDecimalDemo {

   public static void main(String[] args) {

      // create 3 BigDecimal Objects
      BigDecimal bg1, bg2, bg3;

      MathContext mc = new MathContext(2); // 2 precision

      bg1 = new BigDecimal("-144.144");
      bg2 = new BigDecimal("16.12");

      // bg2 divided by bg1 using mc gives bg3 as remainder
      bg3 = bg1.remainder(bg2, mc);

      String str = "The remainder is " + bg3;

      // print the value of bg3
      System.out.println( str );
   }
}

Let us compile and run the above program, this will produce the following result −

The remainder is -15.184
java_math_bigdecimal.htm
Advertisements