Mathematics
Grade6
Easy
Question
Calculate the area of the rectangle whose coordinates are as follows
![](data:image/png;base64,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)
- 100
- 450
- 110
- 480
Hint:
We are given the coordinates of the corner of a rectangle ABDC. We are asked to find the area of the rectangle. Area means the plane enclosed by the border of the shape. To solve this question, we will find any two adjacent sides. Once we find the adjacent sides, we will use the formula for perimeter of a rectangle.
The correct answer is: 450
The given coordinates of the rectangle are:
A is (-20,20)
B is (-20,30)
C is (25,30)
D is (25,20)
We have to find the length of the adjacent sides of rectangle ABCD
To find the length we will use the following criteria:
1) If x coordinate is same, we will find the absolute distance using y coordinate. An absolute distance is the length of the point from the respective axis. If x coordinate is same then its length is measured from x axis. It is a positive quantity.
2) If y coordinate is same we will use the x coordinate to find absolute distance.
3) If the points are in same quadrant, we will have to subtract the absolute distances to find length.
4) If the points are in adjacent quadrants, we will have to add the absolute distances to find length.
We will consider the side AB as length and BC as breadth.
From the figure, we can see points A and B are in same quadrant. Similarly, B and C are in adjacent quadrants.
We will find the length of side AB.
For the points A and B, x coordinate is same. We will find the absolute distance using y coordinate. It is distance from x axis.
Absolute distance of the point A = |20|
Absolute distance of the point B = |30|
Length of AB = |30| - |20|
= 30 - 20
= 10
Length of the rectangle is 10 units.
We will find the length of side BC
For the points B and C, y coordinate is same. We will find the absolute distance using x coordinate. It is distance from y axis.
Absolute distance of the point B = |-25|
Absolute distance of the point C = |20|
Length of BC = |-25| + |20|
= 25 + 20
= 45
Breadth of the rectangle is 45 units.
The formula for area of rectangle is (length × breadth)
Area of rectangle ABCD = (length × breadth)
= (10 × 45)
= 450 sq. units
Therefore, area of the rectangle is 450 sq. units.
For such questions, we have to see if the points of the rectangle are in same quadrant or adjacent quadrants. We can use distance formula to find the length of sides of rectangle too.