By Robert V. Hogg, Allen Thornton Craig

A very transparent and impeccably actual presentation of statistical functions and extra complicated thought. incorporated is a bankruptcy at the distribution of services of random variables in addition to a very good bankruptcy on adequate data. extra glossy know-how is utilized in contemplating proscribing distributions, making the displays extra transparent and uniform.

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**Example text**

This example also illustrates that because the belt speed (in inches per minute) stays the same, the torque on the driven shaft is inversely proportional to the change in speed between the driver and driven pulleys. If the driven shaft turns at a higher speed, its torque is decreased relative to the driver shaft, and vice versa. For every speed change, there is a change in the torque. This relationship can be shown by reviewing the pto horsepower equation: POWER TRAINS hp To x rpm 5252 = 59 (6-3) If the horsepower stays the same.

Problem: Assume that you have a fan and an electric motor, but no pulleys. The fan is designed to operate at 500 rpm, and the electric motor operates at 1725 rpm. What sizes of pulleys will be needed to operate the fan? Solution: First, intuitive reasoning tells us that a large change in speed will require a large difference in pulley diameters. Second, we know that Equation (6-1) includes four Variables, and at this point we only know two, the pulley speeds. To find a solution we must select one of the pulley sizes and then determine the other.

Horsepower is commonly shown mathematically as: FxD hp = T x 33,000 (4-4) This equation requires distance (D) expressed in feet, force (F) in pounds, and time (T) in minutes. 5 minutes? 5 minutes. It becomes necessary to convert seconds to minutes or to use a different conversion factor from power to horsepower. 028 hp PRACTICE PROBLEMS 1. 0 feet? Answer: 300 ft-lb 2. In the first situation a 2000-pound weight is raised vertically through a distance of 20 feet. In the second situation a 3000-pound force moves horizontally through a distance of 10 feet.