Problem 44704. Damping of Servomotors with Tachometer Feedback
In Control Engineering, servomotors with tachometer feedback can be modeled by the second order system
K / [J*s^2 + (B + K*K_v)*s + K]
Depending on the damping ratio of the servomotor, the system can be classified as underdamped, critically damped or overdamped. In this problem, you will be given the following as input:
B - damping of servomotor (viscous and friction elements)
J - inertia of servomotor
K - gain of proportional controller
K_v - velocity feedback constant of tachometer
You are to correctly classify the system by returning either ' underdamped ', ' critical ' or ' overdamped '.
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Functions II
- 15 Problems
- 6 Finishers
- High Precision Square Root (Inspired by Project Euler 80)
- Damping of Servomotors with Tachometer Feedback
- Find the right number make the equation
- Deriving a function using the difference quotient
- Fast 1-D Convolution (full shape)
- Fast 1-D Convolution (same shape)
- Fast 1-D Convolution (valid shape)
- Lambert's W
- First use of arrayfun() and anonymous function @(x)
- Cell Operator *
- Product of two multivariate polynomials
- Multivariate polynomials - convert monomial form to array
- Multivariate polynomials - overload multiplication
- Multivariate polynomials - emulate symbolic form
- Rewrite setdiff to account for non-unique values
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