Direction: The order of a system is defined as being the highest power of derivative in the differential equation, or being the highest power of s in the denominator of the transfer function. A first-order system only has s to the power one in the denominator. while a second-order system has the highest power of s in the denominator being two. Many system are approximately first-order. The important feature is that the storage of mass, momentum and energy can be captured by one parameter. Examples of first-order systems are velocity of a car on the road, control of the velocity of a rotating system, electric systems where energy storage is essentially in one capacitor or one inductor, in compressible fluid flow in a pipe, level control of a tank, pressure control in a gas tank, temperature in a body with essentially uniform temperature distribution (e.g., steam filled vessel).
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How is a system defined in terms of second order system ?
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- By highest power of derivative as two
- By highest power of s in the denominator
- By the highest power of s in the denominator as two
- Both (a) and (b)
Correct Option: C
A system is defined by the highest power of s in the denominator as two .