The cross section of a cooling tower of a nuclear power plant is in the shape of a hyperbola, and can be modeled by the equation (y – 80)? 625 2500 where x and y are measured in meters. The top of the tower is 120 m above the base. a. Determine the diameter of the tower at the base. Round to the nearest meter. b. Determine the diameter of the tower at the top. Round to the nearest meter. 120 m
The cross section of a cooling tower of a nuclear power plant is in the shape of a hyperbola, and can be modeled by the equation (y – 80)? 625 2500 where x and y are measured in meters. The top of the tower is 120 m above the base. a. Determine the diameter of the tower at the base. Round to the nearest meter. b. Determine the diameter of the tower at the top. Round to the nearest meter. 120 m
Chapter8: Analytic Geometry
Section8.1: The Ellipse
Problem 65SE: An arch has the shape of a semi-ellipse. The arch has a height of 12 feet and a span of 40 feet....
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