#If I don't study what I need for my exam
1 messages · Page 1 of 1 (latest)
Things I need to study for:
Equations of motion for:
- Electrical Circuits: Op-Amps and Circuits
- Rotational Systems: E.g. Pendulum system, or component that pivots about some axis e.g. theta
- Electromechanical: DC Motors
- Small Angle Approximation and when to use this
- Lagrangian and when to use this (unsure if any of these systems really require, I know maglev systems covered this)
- Setting up Block Diagrams for each of them. What are the 3 rules when setting them up?
- An example of a SISO system, clearly noting the input, output, plant, controller, feedback, disturbances (if there are any)
- Know all the possible rules for block diagram manipulation
- Process for algebraic manipulation to determine the transfer function of a system
- Differentiate when to use the Cover-Up Rule, or Method of Undetermined Coefficients for an Ordinary Differential Equation when determining the response, given the Initial Conditions
@fallen roost I'm adding you to this list of people who can think of a punishment
You have to crash your car into a pole
@drowsy estuary when is your exam
Which one of these are you MOST confident about?
tomorrow, 3:00 PM
Last 4 points
these are mainly what I still haven't covered fully
You have to play 10 runs of each scen on my static bench
Either that or 80 runs of 6 sphere
arno would enjoy that bro is a masochist
I can't tell if he's typing to agree or disagree or if he's typing out a ban message it's been taking too long
Things I need to study for:
Equations of motion for:
- Electrical Circuits: Op-Amps and Circuits - have gone through all eqn of motion, doing questions tonight
- Rotational Systems: E.g. Pendulum system, or component that pivots about some axis e.g. theta - have gone through all eqn of motion, doing questions tonight
- Electromechanical: DC Motors - have gone through all eqn of motion, doing questions tonight
Small Angle Approximation and when to use this- Used for mechanical systems when some thin member pivots about axis theta
Lagrangian and when to use this (unsure if any of these systems really require, I know maglev systems covered this)
Lagrangian in context for mechanical systems describe the kinetic and potential energy of the system. basically just T-V= 0. T is found by differentiating the EOM with respect to the selected coordinate, while V is simply the PE part e.g. KE is 1/2mgl^2theta^2, PE can be modelled for rod as mgl(1-cos(theta))
Setting up Block Diagrams for each of them. What are the 3 rules when setting them up?
- I realise there could be 4 rules instead:
- What are the Inputs and Outputs?
- What are your linking terms?
- Integrate over Differentiate
- "=" can be considered where a summing junction is required
- Put desired obtained terms to remind yourself what you need
An example of a SISO system, clearly noting the input, output, plant, controller, feedback, disturbances (if there are any)
- Heating a room
- Input = Voltage to configure desired room temperature, Heat loss
- Output = Actual room temperature
- Plant = The room being heated
- Controller = A/C Unit
- Feedback = Temperature sensor
Know all the possible rules for block diagram manipulation
Process for algebraic manipulation to determine the transfer function of a system
- Generally will need to turn the EOM into a matrix, do 2x2 inverse and do matrix multiplication to get 2 Transfer Functions. For Electrical Circuits and Rotational
Systems in particular, you will need to do a substitution with the second transfer function to substitute back into the first transfer function. There have been cases of being required to do a 3x3 inverse matrix. Steps for 3x3 matrix are:
- Find determinant to multiply matrix with
- Find the determinant of 2x2 minor matrices for matrix A (holy fuck)
- Apply Cofactor Law to get Adjunct matrix
-
Be careful when simplifying multiple fractions on top of each other. Work at the main numerator before going to the denominator (as seen in op-amp example)
Differentiate when to use the Cover-Up Rule, or Method of Undetermined Coefficients for an Ordinary Differential Equation when determining the response, given the Initial Conditions -
Coverup rule is used if the numerator has a polynomial order of 2 and/or under. Undetermined Coefficients is if orders of 3 and above
-
Apply Initial Conditions after you do the Laplace Transform and rearrange for the Output
When do we apply step inputs as part of the response?
- Generally you need to when you're given conditions for t<0, t>=0.
was typing my update @cobalt spear
Good
I have somehow covered an insane amount but I will do some more q's after dinner
Holy im so proud of you
Ban messages are done in private btw
Things I need to study for:
Equations of motion for:
Electrical Circuits: Op-Amps and Circuits - have gone through all eqn of motion, doing questions tonight
Rotational Systems: E.g. Pendulum system, or component that pivots about some axis e.g. theta - have gone through all eqn of motion, doing questions tonight
Electromechanical: DC Motors - have gone through all eqn of motion, doing questions tonight
@cobalt spear @sudden mortar making tactical decision to sleep now so I can wake up not burnt out later
I did at least one problem for each, these take fucking ages to do