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? Maximum Height = 100 Feet And Minimum Height = 26 Feet Maximum Height = 100 Feet And Minimum Height = 8 Feet Maximum Height = 60 Feet And Minimum Height = 26 Feet Maximum Height = 26 Feet And Minimum Height = 8 Feet. 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).
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 cable is 1.5 metres above the roadway at the point that is directly between the towers.
