The Main Cable Of A Suspension Bridge Forms A Parabola Modeled By The Equation Y = A(X – H)2 + K Where Y Is The Height In Feet Of The Cable Above The Road, X Is The Horizontal Distance In Feet From The Right Bridge Support, A Is A Constant, And (H, K) Is The Parabola’s Vertex. What Is The Maximum And Minimum Height Of The Bridge Modeled By The Equation Y = 0.005(X – 60)2 + 8?

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The Main Cable Of A Suspension Bridge Forms A Parabola Modeled By The Equation Y = A(X – H)2 + K Where Y Is The Height In Feet Of The Cable Above The Road, X Is The Horizontal Distance In Feet From The Right Bridge Support, A Is A Constant, And (H, K) Is The Parabola’s Vertex. What Is The Maximum And Minimum Height Of The Bridge Modeled By The Equation Y = 0.005(X – 60)2 + 8?. To determine the maximum and minimum heights of the suspension bridge modeled by the equation y = 0.005 (x − 60) 2 + 8, we start by recognizing that this is a parabolic equation in. In the given equation, the vertex is at (h, k), which is (60, 8).

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To determine the maximum and minimum heights of the suspension bridge modeled by the equation y = 0.005 (x − 60) 2 + 8, we start by recognizing that this is a parabolic equation in. In the given equation, the vertex is at (h, k), which is (60, 8). The main cable of a suspension bridge forms a parabola, described by the equation y = a (x − h) 2 + k, where y is the height in feet of the cable above the roadway, x is.

In The Given Equation, The Vertex Is At (H, K), Which Is (60, 8).


To determine the maximum and minimum heights of the suspension bridge modeled by the equation y = 0.005 (x − 60) 2 + 8, we start by recognizing that this is a parabolic equation in. The main cable of a suspension bridge forms a parabola, described by the equation y = a (x − h) 2 + k, where y is the height in feet of the cable above the roadway, x is.

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