Tutors Answer Your Questions about Quadratic-relations-and-conic-sections (FREE)
Question 1073023: In a suspension bridge, two large cables are connected to two towers swing down in curves that are parabolas. Each tower rises 80 feet above the roadway, and the towers are 300 feet apart. At the center of the bridge, the two curved cables are 5 feet above the roadway. There are vertical cables that connect the roadway to these curved cables. The vertical cables are placed 15 feet apart. Vertical cables are not necessary at either of the towers. Suppose this bridge was damaged during a wind storm. Your job is to order new vertical cables to replace the ones between the two towers on the bridge.
1-Write the equation of the parabola in standard form.
(please show steps, so I can understand)
Click here to see answer by rothauserc(4718)  |
Question 1073023: In a suspension bridge, two large cables are connected to two towers swing down in curves that are parabolas. Each tower rises 80 feet above the roadway, and the towers are 300 feet apart. At the center of the bridge, the two curved cables are 5 feet above the roadway. There are vertical cables that connect the roadway to these curved cables. The vertical cables are placed 15 feet apart. Vertical cables are not necessary at either of the towers. Suppose this bridge was damaged during a wind storm. Your job is to order new vertical cables to replace the ones between the two towers on the bridge.
1-Write the equation of the parabola in standard form.
(please show steps, so I can understand)
Click here to see answer by Alan3354(69443)  |
Question 1074860: Suppose the point P(x1, y1) is on the hyperbola x^2/a^2-y^2/b^2=1. A tangent is drawn at P, meeting the x-axis at A and the y-axis at B. Also, perpendicular lines are drawn from P to the x- and y-axes, meeting these axes at C and D, respectively. If O denotes the origin, show that:
(a) OA*OC = a^2
(b) OB* OD = b^2.
Click here to see answer by KMST(5328)  |
Question 1075141: The owner of an animal farm who happens to be an architect is trying to design a parabolic arch for the entrance to his farm. He wants the highest point of the arch to be 40 IN. from the ground. Also included in his design is that at the height of 30 IN. the width of the arch is to be 15 IN. How wide does he want the arch at the ground level? What is the equation of the parabolic arch?
Click here to see answer by solver91311(24713)  |
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