Question
The area A, in m2, of a rectangular flower bed, as a function of the measurement x, in m, of one of the sides is given by the following expression. A(x) = 8x β x2, with 0 < x < 8 Select the alternative that correctly presents the measurement of the perimeter of this site.
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Answer to a math question The area A, in m2, of a rectangular flower bed, as a function of the measurement x, in m, of one of the sides is given by the following expression. A(x) = 8x β x2, with 0 < x < 8 Select the alternative that correctly presents the measurement of the perimeter of this site.
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To find the perimeter of the rectangular flower bed, we need to sum up all four sides of the rectangle.
Given that one side of the rectangular flower bed is represented by x, the other side will be (8 - x) using the constraint 0 < x < 8.
The perimeter, P, can be calculated as:
P = 2x + 2(8 - x)
P = 2x + 16 - 2x
P = 16
Therefore, the correct alternative that presents the measurement of the perimeter of this site is $\boxed{16 \, m}$.
Given that one side of the rectangular flower bed is represented by x, the other side will be (8 - x) using the constraint 0 < x < 8.
The perimeter, P, can be calculated as:
Therefore, the correct alternative that presents the measurement of the perimeter of this site is $\boxed{16 \, m}$.
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