The length plus the width of a rectangle is 10

. Let x represent the length. The equation for the area y of the rectangle is y = x (10 - x). The y-value of the vertex gives the (maximum or minimum) value of the (length or area or width) of the rectangle

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Mathematics

Jimmy Hahn

14 October, 16:33

The length plus the width of a rectangle is 10

. Let x represent the length. The equation for the area y of the rectangle is y = x (10 - x). The y-value of the vertex gives the (maximum or minimum) value of the (length or area or width) of the rectangle

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Vernon · Answer 1

The vertex gives the minimum value of the area.

Step-by-step explanation:

The rectangle has l+w = 10 and it has an area pf y=x (10-x). The vertex of the parabola since it is positive will be a minimum value. The coordinates (x, y) of the vertex mean the x value (length or width) for the y value or area. This is the minimum area that can be.

The length plus the width of a rectangle is 10. Let x represent the length. The equation for the area y of the rectangle is y = x (10 - x). The y-value of the vertex gives the (maximum or minimum) value of the (length or area or width) of the rectangle

The length plus the width of a rectangle is 10

. Let x represent the length. The equation for the area y of the rectangle is y = x (10 - x). The y-value of the vertex gives the (maximum or minimum) value of the (length or area or width) of the rectangle