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A linear programming problem and its solution.
http://kharijohnson.com// Mr. Teschner's Math - Airplane manufacturing linear programming
Warner Linear is a plant that creates a range of linear actuators, including ball screws. The product division known as rugged actuators features a choice of acme and ball screws, put together to sustain heavy duty applications.
Warner Ball Screws are currently available in four primary models. It is worth remembering that you can avail of custom made Warner Ball Screws also. All of the ball screws have an acme screw counterpart. The B-Track K2X is an example of a Rugged Duty Actuator DC Motor Ball Screw. They are used in such heavy duty mechanisms as construction equipment, boat engine lifts and hydraulic cylinders. The load limit of the ball screw is about 2,800lbs, while it has a speed limit of about 2.1 inches per second, but you should note the load level will decrease with high speed.
The B-Track K2XAC Warner Ball Screw is very like the K2X, but it cannot take the same load levels. It is used in machine tools, indoor applications, engine lifts and tables, along with a variety of other applications. This Warner Ball Screw has a load limit of about 2,200lbs, with a highest speed of 2.1 in/sec. This ball screw also falls into to category of DC Motor Ball Screw.
Some other models of Warner Ball Screw are the B-Track K2XPL and K2XJPS. The former is a Power Lift Actuator, and the second model is a Jack Stand Actuator. The K2XPL can tolerate a load of 2,200lbs, while the K2XJPS can take 2,800lbs. Both of these ball screw assemblies have maximum speeds of 2.1 in/sec.
Warner Linear manufactures linear actuators in general, and hence there is not a large amount of ball screws to choose from. Those ball screws that are manufactured by Warner Linear are sure to be suitable for heavy duty operations however, and to sustain high loads while operating at relatively high speeds. Suggest Manufacturer Of Linear Actuators Articles
Question by Definition Of?!?!?!?!?!?!?!?!?!?: How to solve this linear programming problem? A company manufactures two types of printers, an inkjet printer and a laser printer. The company can make a total of 60 printers per day, and it has 120 labor-hours per day available. It takes one labor-hour to make an inkjet printer and 3 labor-hours to make a laser printer. The profit is $ 40 per inkjet printer and $ 60 per laser printer. How many of each type of printer should the company make to maximize its daily profit? Best answer for How to solve this linear programming problem?:
Answer by hayharbr
i = number of inkjets L = number of lasers i + L ≤ 60 1i + 3L ≤ 120 i ≥ 0 L ≥ 0 graph those 4 inequalities on the same graph. Find the coordinates of the vertices of the resulting polygon. Plug those into the profit equation, P = 40i + 60L and whichever causes the highest profit is the answer
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