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Production
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Terms in this set (12)
factors of production
an economic term that describes the inputs that are used in the production of goods or services in order to make an economic profit
land
includes any natural resource used to produce goods and services
labour
all the physical and mental work needed to produce goods and services
capital
the machinery, tools and buildings humans use to produce goods and services
entrepreneurs
individuals who take an idea and combine all other factors of production in order to make a profit
the production process
concerned with transforming a range of inputs into those outputs that are required by the market
transforming resources
include the buildings, machinery, computers, and people that carry out the processes
transformed resources
the raw materials and components that are turned into end products
quality control
Assures that a single product has the same quality of the rest that are being manufactured
division of labour
occurs when workers are assigned specific tasks within a production process
knowledge
framed experience, values, contextual information, and expert insight that provides a framework for evaluating and incorporating new experiences and information
quality culture program
a set of measures built into the production process to ensure products/services meet certain standards and performance requirements
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ENGINEERING
The two 100-mm-diameter spheres constructed of different metals are located in deep space. Determine the gravitational force F which the copper sphere exerts on the titanium sphere if (a) d=2m, and (b) d=4m.
ENGINEERING
Assume a car's exhaust system can be approximated as 14 ft of 0.125- ft-diameter cast-iron pipe with the equivalent of six $90^{\circ}$ flanged elbows and a muffler. The muffler acts as a resistor with a loss coefficient of $K_{L}=8.5$. Determine the pressure at the beginning of the exhaust system if the flowrate is 0.10 cfs, the temperature is $250^{\circ} \mathrm{F}$, and the exhaust has the same properties as air.
ENGINEERING
A steady, two-dimensional, incompressible velocity field has Cartesian velocity components $u = Cy/( x^2 + y^2)$ and $v = −Cx/( x^2 + y^2)$, where C is a constant. Transform these Cartesian velocity components into cylindrical velocity components ur and $u heta$, simplifying as much as possible. You should recognize this flow. What kind of flow is this?
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Given the steady, incompressible velocity distribution V = 3xi + Cyj + 0k, where C is a constant, if conservation of mass is satisfied, the value of C should be (a) 3, (b) 3/2, (c) 0, (d) -3/2, (e) -3
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