Find the area of board of coordinates A(2,2) B (8,2) C(8,6) D (2,6)
Answers
Answer:
it is a rectangle with sides 4 and 6
thus, area=6×4=24unit^2
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The area of board of coordinates A(2,2) B (8,2) C(8,6) D (2,6) is 24 square units .
Explanation:
Given : The coordinates of the board = A(2,2) B (8,2) C(8,6) D (2,6)
Length : Distance between AB = |8-2|= 6 units [only x-coordinate is changed from A to B]
Width : Distance between AD = |6-2|= 4 units [only y-coordinate is changed from A to D]
Now , Area of the board = Length x Width
= 6 x 4 square units
= 24 square units
Therefore , the area of board of coordinates A(2,2) B (8,2) C(8,6) D (2,6) is 24 square units .
# Learn more :
The sum of x-coordinates of the vertices of the triangle is 18 and that of y-coordinates is 24 then the coordinates of its centroid are..............
(a) (6,8)
(b) (8,6)
(c) (9,12)
(d) (12,9)
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