Talk:Controls/Spring 2012/Test 1
Jump to navigation
Jump to search
Failed to parse (: Invalid response ("Math extension cannot connect to Restbase.") from server "http://wikimedia.org/api/rest_v1/":): {\displaystyle \begin{align} T&=\frac{G_{eq}}{1+G_{eq}}\\ G_{eq}&=\frac{N_G}{D_G}\\ T&=\frac{N_G}{D_G+N_G} \end{align}}
Contents
General Questions
Post general questions or requests for clarification here.
Community Equations
Requests
Requests for equations should go here. Start your request with an asterisk and end it with your signature, which is four tildes. For example:
* Damping ratio for a second-order system (4.39, p. 180)? ~~~~
will show up, for Dr. G, as:
- Damping ratio for a second-order system (4.39, p. 180)? DukeEgr93 13:28, 16 February 2012 (EST)
When I respond, I will move the request to the response page and it will look like:
- Damping ratio for a second-order system (4.39, p. 180)? DukeEgr93 13:28, 16 February 2012 (EST)
- Will add DukeEgr93 13:28, 16 February 2012 (EST)
Responses So Far
This is the equations page for Controls/Spring_2012/Test_1
Approved
Here is a link to the equation sheet: Equation Sheet The draft includes the following:
Chapter 2
- Motor equation (2.153, p. 81)
- Motor transfer function constants (2.159, 2.162 & 2.163, p. 82)
Chapter 4
- 1st Order Rise Time (4.9, p. 167)
- 1st Order Settling Time (4.10, p. 167)
- 2nd Order Peak Time (4.34, p. 179)
- 2nd Order %OS (4.38, p. 180)
- 2nd Order Damping Ratio (4.39, p. 180)
- 2nd Order Settling time (4.42, p. 181)
- 2nd Order Damped Frequency (in 4.44, p. 182)
- 2nd Order Normalized Rise Time (footnote 5, p. 181)
Other
- T from Geq for unity feedback
Denied / Must Memorize / Not Needed
- Laplace Transform Table (Table 2.1, p. 36)? - not needed
- Op amp general gains (2.97, p. 59 and 2.103, p.60) - must memorize inverting/non-inverting paradigms and gains
- Mechanical rotation and translation impedances (Table 2.4 on p.62 and Table 2.5 on p. 70) - must memorize
- General 2nd order transfer function (4.22, p. 174) - need to memorize - note that to be truly general there needs to be a multiplicative constant Failed to parse (: Invalid response ("Math extension cannot connect to Restbase.") from server "http://wikimedia.org/api/rest_v1/":): {\displaystyle K} in front of all that.
- Mason's Rule (5.28, p. 252) - need to memorize that and what the terms mean.