
Diya uses two types of sheets for painting, sheet \[A\] and sheet \[B\], where sheet \[A\] is in the shape of a rectangle and sheet \[B\] is in the form of a square. It is given that the area of both the sheets is the same, then the cost of both sheets will be \[\_\_\], if the cost of \[1\] sq. unit is Rs. \[50\].
A) same
B) Not same
C) Can’t say anything
D) None of these
Answer
504.6k+ views
Hint: Here we have two sheets, one square and one rectangle. Area of both of them is the same. The cost of \[1\] sq. unit is Rs. \[50\]. We have to find out if the cost of both sheets is the same, not the same or can’t say anything. We will do this by using the fact that if two things of different shape have the same area, then they have the same number of sq. units.
Complete step-by-step solution:
We are given two sheets, sheet \[A\] and sheet \[B\], where sheet \[A\] is in the shape of a rectangle and sheet \[B\] is in the form of a square. It is also given that the area of both the sheets is the same.
Area of sheet A = Area of sheet B = A sq. unit
We know that if two things of different shape have the same area, then they have the same number of sq. units.
As they have the same number of square units, their cost will also be the same.
Hence the answer is A).
Note: There is an interesting fact about squares and rectangles that if the perimeter of both of them will be equal, then the area of both of them is not the same. The area of the square is greater than the area of the rectangle.
Complete step-by-step solution:
We are given two sheets, sheet \[A\] and sheet \[B\], where sheet \[A\] is in the shape of a rectangle and sheet \[B\] is in the form of a square. It is also given that the area of both the sheets is the same.
Area of sheet A = Area of sheet B = A sq. unit
We know that if two things of different shape have the same area, then they have the same number of sq. units.
As they have the same number of square units, their cost will also be the same.
Hence the answer is A).
Note: There is an interesting fact about squares and rectangles that if the perimeter of both of them will be equal, then the area of both of them is not the same. The area of the square is greater than the area of the rectangle.
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