Driving on the Autobahn in Germany, you have to brake suddenly. Let’s assume that the stopping distance of a car varies directly as the square of the velocity of car when the brakes are applied. A car moving at 85 mph can stop in 367 feet. a. Write an equation that relates the stopping distance to the velocity. b. What is the stopping distance of your car if you were moving at 95 mph?
Driving on the Autobahn in Germany, you have to brake suddenly. Let’s assume that the stopping distance of a car varies directly as the square of the velocity of car when the brakes are applied. A car moving at 85 mph can stop in 367 feet. a. Write an equation that relates the stopping distance to the velocity. b. What is the stopping distance of your car if you were moving at 95 mph?
Driving on the Autobahn in Germany, you have to brake suddenly. Let’s assume that the stopping distance of a car varies directly as the square of the velocity of car when the brakes are applied. A car moving at 85 mph can stop in 367 feet. a. Write an equation that relates the stopping distance to the velocity. b. What is the stopping distance of your car if you were moving at 95 mph?
The German autobahns are the nationally coordinated motorway system in Germany and have no general speed limit, but the advisory speed limit is 81 mph. Driving on the Autobahn in Germany, you have to brake suddenly. Let’s assume that the stopping distance of a car varies directly as the square of the velocity of car when the brakes are applied. A car moving at 85 mph can stop in 367 feet. a. Write an equation that relates the stopping distance to the velocity. b. What is the stopping distance of your car if you were moving at 95 mph?
System that uses coordinates to uniquely determine the position of points. The most common coordinate system is the Cartesian system, where points are given by distance along a horizontal x-axis and vertical y-axis from the origin. A polar coordinate system locates a point by its direction relative to a reference direction and its distance from a given point. In three dimensions, it leads to cylindrical and spherical coordinates.
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