# Java Program to Find Total Area Two Rectangles Overlap

In the previous article, we have seen Java Program to Check if Line Passes Through the Origin

In this article we will discuss about Java Program to Find Total Area of Two Overlapping Rectangles.

## Java Program to Find Total Area Two Rectangles Overlap

Before going into the program directly, let’s first know hoe we can get the total area of two overlapping rectangle.

Explanation:

We can add the area of both the rectangles first, then we can subtract the area of intersecting part as it is present twice.

Total Area of Two Overlapping Rectangle =
(Area of First rectangle + Area of Second rectangle) - Area of Intersecting part

Let’s see different ways to see how to find total area of two overlapping rectangles.

### Method-1: Java Program to Find Total Area Two Rectangles Overlap By Using Static Value

Approach:

• Declare the  points.
• Then call the totalArea() method where we will get the total area of two overlapping rectangle.
• Inside method we will find area of first rectangle and area of second rectangle and intersecting part.
• Then subtract the area of intersecting part from the addition of both area of first rectangle and second rectangle.
• Then Print the result.

Program:

// JAVA Code to Java Program
//to Find Total Area of Two Overlapping Rectangles

public class Main
{
//totaArea() method to find total area of two overlapping rectangles
public static int  totalArea(int l1x,int l1y,int l2x,int l2y,int r1x,int r1y,int r2x,int r2y)
{
// Area of first Rectangle
int firstArea = Math.abs(l1x - r1x) * Math.abs(l1y - r1y);

// Area of second Rectangle
int secondArea = Math.abs(l2x - r2x) * Math.abs(l2y - r2y);

// Length of intersecting part
int intersectingArea = (Math.min(r1x, r2x) - Math.max(l1x, l2x)) *
(Math.min(r1y, r2y) - Math.max(l1y, l2y));

//returning the totallength of overlapping rectangles
return (firstArea + secondArea - intersectingArea);
}

/* Driver program to test above function */
public static void main(String[] args)
{
//Points are declared
int l1x=2;
int l1y=1;
int l2x=3;
int l2y=2;
int r1x=5;
int r1y=5;
int r2x=5;
int r2y=7;
//Calling totaArea() method
System.out.println("Total Area: " +totalArea(l1x,l1y,l2x,l2y,r1x,r1y,r2x,r2y));
}
}

Output:

Total Area: 16

### Method-2: Java Program to Find Total Area Two Rectangles Overlap By User Input Value

Approach:

• Take input of points.
• Then call the totalArea() method where we will get the total area of two overlapping rectangle.
• Inside method we will find area of first rectangle and area of second rectangle and intersecting part.
• Then subtract the area of intersecting part from the addition of both area of first rectangle and second rectangle.
• Then Print the result.

Program:

import java.util.*;

// JAVA Code to Java Program
//to Find Total Area of Two Overlapping Rectangles

public class Main
{
//totaArea() method to find total area of two overlapping rectangles
public static int  totalArea(int l1x,int l1y,int l2x,int l2y,int r1x,int r1y,int r2x,int r2y)
{
// Area of first Rectangle
int firstArea = Math.abs(l1x - r1x) * Math.abs(l1y - r1y);

// Area of second Rectangle
int secondArea = Math.abs(l2x - r2x) * Math.abs(l2y - r2y);

// Length of intersecting part
int intersectingArea = (Math.min(r1x, r2x) - Math.max(l1x, l2x)) *
(Math.min(r1y, r2y) - Math.max(l1y, l2y));

//returning the totallength of overlapping rectangles
return (firstArea + secondArea - intersectingArea);
}

/* Driver program to test above function */
public static void main(String[] args)
{
//Scanner class object created
Scanner sc=new Scanner(System.in);
//Takinginput of points
System.out.println("Enter x,y index of L1 : ");
int l1x=sc.nextInt();
int l1y=sc.nextInt();
System.out.println("Enter x,y index of L2 : ");
int l2x=sc.nextInt();
int l2y=sc.nextInt();
System.out.println("Enter x,y index of R1 : ");
int r1x=sc.nextInt();
int r1y=sc.nextInt();
System.out.println("Enter x,y index of R2 : ");
int r2x=sc.nextInt();
int r2y=sc.nextInt();

//Calling totaArea() method
System.out.println("Total Area: " +totalArea(l1x,l1y,l2x,l2y,r1x,r1y,r2x,r2y));
}
}

Output:

Enter x,y index of L1 : 2 1
Enter x,y index of L2 : 3 2
Enter x,y index of R1 : 5 5
Enter x,y index of R2 : 5 7
Total Area: 16

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