Answer:
I think so, yes.
Step-by-step explanation:
Let's insert a few cases that might help clear up this issue:
Let's say you have a width of 0.5, and a length of 2.
The area is still 1.
Also, if we have a case, where length is 0.25, and the width is 4,
The area is still 1.
I think that proves the point that the LENGTH can be greater than 1 yard.
Yes, the length of the rectangular strawberry patch can be greater than 1 yard.
Given,
Danah wants the area of her rectangular strawberry patch to be exactly 1 square yard.
We have to find out whether the length of the rectangular strawberry patch can have a value greater than 1.
A rectangle is a quadrilateral with four sides and four right angles.
The opposite sides are equal and parallel.
The diagonal bisects each other.
Area of a rectangle = Length x Width.
The area of the rectangular strawberry patch is exactly 1 square yard.
Area = 1 square yard
Length x Width = 1 square yard
To have the area of the rectangular strawberry patch be exactly 1 square yard.
We can have the following cases :
Case 1.
Length = 2 and Width = 0.5
Area = Length x Width = 2 x 0.5 = 1 square yard.
Case 2.
Length = 4 and width = 0.25
Area = Length x Width = 4 x 0.25 = 1 square yard.
Case 3.
Length = 8 and width = 0.125
Area = Length x Width = 8 x 0.125 = 1 square yard.
Case 4.
Length = 10 and width = 0.1
Area = Length x Width = 10 x 0.1 = 1 square yard.
We see that we can have the length as 2, 4, 8, and 20 in order to have an area of the rectangle as 1 square yard.
Thus, yes the length of the strawberry patch can be greater than 1 yard.
Learn more about rectangles here:
https://brainly.com/question/12019874
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