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Flashcards about Models and Systems in Engineering Design Process.
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Model
An abstract description of the relationship between variables in a system used to explain how a system works, predict how it will behave and make design decisions.
Specific Model
Model that describes a system or function that has the same trend or behavior as a generalized model.
Linear Models
Graph: straight line, Physical meaning: Constant rate processes.
Hooke’s Law (Spring Model)
The variable k is the spring constant, a measure of the stiffness of the spring.
Ohm’s Law (Electric Circuits)
Voltage (V, volts) is the “force” that pushes the electrons around. Electric current (I, amperes) is a measure of how many charges flow through a wire in a given amount of time. Resistance (R, ohms) is a measure of how difficult it is to push electrons through a substance or device.
Viscosity (Pa·s)
Fluid property, the resistance against flow.
Power Models
Generalised power models take the form y = bxm + c. where: b and c = constants, m = exponent Note: In this chapter, we only consider models where c is zero.
Exponential Models
Curve shows rapid growth or decay, depending on m.
Exponential Growth Function
Type of function that increases without bound as the independent variable increases. Has y = bemx + c with m is a positive value that represents the growth rate.
Exponential Decay Function
Type of function that decreases and asymptotically approaches a value as the independent variable increases. In the exponential decay model y = be-mx + c m is a “positive” value that represents the decay rate.