Explain why the response of a passive second-order circuit with two storage elements of the same...
Explain why the response of a passive second-order circuit with two storage elements of the same type cannot be oscillatory (provided that the two elements cannot be combined into a single element).
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Explain why the response of a passive second-order circuit with
two storage elements of the same...
Question One (a) The Impulse Response of a second order system is given by h(t) where: h (t) 4000...
Question One (a) The Impulse Response of a second order system is given by h(t) where: h (t) 4000 e 3000 e20 where the time, t, is given in milliseconds (ms) and h(t) is considered to be the resulting voltage in volts. (0) Derive the Transfer Function, the Laplace Transform H(s) of h(t). (i) Using part (0, write out the Frequency Response, H(jo), of the second order (ii) Express the Frequency Response obtained in part (i) as a single response...
Given the second-order transient response of a series RLC circuit (shown below), determine the attenuation constant...
Given the second-order transient response of a series RLC
circuit (shown below), determine the attenuation constant
'α' using the plot. Express your
answer in Volts/sec. Round your answer to the nearest integer.
Given the second-order transient response of a series RLC circuit (shown below), determine the attenuation constant 'a' using the plot. Express your answer in Volts/sec. Round your answer to the nearest integer 5 4 Ae at cos(Bt + p) + C 3 ww 2 -2 The vertical scale...
ONLY NEED HELP WITH III and IV PLEASE (e) A second stage, shown in Figure 3, is cascaded directly after the output of the circuit in Figure 1 R4 Figure 3 (i) Show that the combined response of the c...
ONLY NEED HELP WITH III and IV PLEASE
(e) A second stage, shown in Figure 3, is cascaded directly after the output of the circuit in Figure 1 R4 Figure 3 (i) Show that the combined response of the complete circuit is given by: (4 marks) (ii) The two cascaded stages form a bandpass filter, which only amplifies a specific range of frequencies. This range of frequencies is known as the passband. Using the values chosen in (a) for Figure...
Learning Goal: To analyze and design a passive, second-order bandpass filter using a series RLC circuit....
Learning Goal: To analyze and design a passive, second-order bandpass filter using a series RLC circuit. A bandpass filter is needed for an equalizer, a device that allows one to select the level of amplification of sounds within a specific frequency band while not affecting the sounds outside that band. The filter should block frequencies lower than 1.8 kHz and have a resonant frequency of 5.4 kHz A 3.2 AF capacitor and any needed resistors and inductors are available to...
Solve Ohm’s law (V = IR) for each of the four elements in the circuit with...
Solve Ohm’s law (V = IR) for each of the four elements in the
circuit with two parallel resistors in series with a third
resistor.
a. Compare the total resistance experienced by the potential
difference and current through the battery (i.e. the net
resistance) to that for the three resistors when combined according
to the rules in your textbook/lecture notes.
b. Explain what happens to the current as it leaves the resistor
(R1) connected to the positive terminal of the...
(c++) Write a predicate function that checks whether two vectors have the same elements in the...
(c++) Write a predicate function that checks whether two vectors have the same elements in the same order. Write a predicate function that checks whether two vectors have the same elements in the same order bool equals(vector<int> a, vector<int> b) provided code : #include <iostream> #include <vector> using namespace std; bool equals(vector<int> a, vector<int> b) { // TODO } int main() { // TODO // Print Expected, "Vectors a and b are " (print "equal." if they are. Otherwise, print...
s1. The Clapeyron equation DOES NOT apply to second-order phase transitions. Nevertheless, there are two analogous...
s1. The Clapeyron equation DOES NOT apply to second-order phase transitions. Nevertheless, there are two analogous equations, the Ehrenfest Equations, that DO. They are: dp 1) dT = α2 - α1 K1,2 – KT,1 dp 2) dT = Cp,m,2 - Cp,m,1 TVm (az - a) Where a is the expansion coefficient, ky is the isothermal compressibility, and subscript 1 and 2 refer to two different phases. Derive these two equations, and explain why Clapeyron equation cannot be applied to second-order...
Question one: List the top four elements that make up orgaisms and explain why they are...
Question one: List the top four elements that make up orgaisms and explain why they are so prevalent. Question Two: After water, list the order of the types of macromolecules that make up an animal. Explain why proteins outnumber carbohydrates.
please solve all parts Problem #3 Knowing G(S) 2+2anS+wh Drive the Second Order System's response y(t) and Stea...
please solve all parts
Problem #3 Knowing G(S) 2+2anS+wh Drive the Second Order System's response y(t) and Steady State Response yss to the Ramp Input u(t) t, for each one of these cases. A. Not Damped B. Critically Damped C. Over Damped D. Under Damped Partial fraction expansion for sections C and D is the same and is provided in the lecture notes
Problem #3 Knowing G(S) 2+2anS+wh Drive the Second Order System's response y(t) and Steady State Response yss...
Given the second order filter in figure, with ? = 4 ?Ω, ? = 50 ??,...
Given the second order filter in figure, with ? = 4 ?Ω, ? = 50
??, ?1 = 50 nF and ?2 = 1 μF:
a) Reason the value that the gain of this filter will have for
very low frequencies, at the resonance frequency of the parallel LC
circuit and for very high frequencies. In the latter case (high
frequencies) keep in mind that, since there are two capacitors with
a similar asymptotic behavior, we cannot assume that its...
Question One (a) The Impulse Response of a second order system is given by h(t) where: h (t) 4000 e 3000 e20 where the time, t, is given in milliseconds (ms) and h(t) is considered to be the resulting voltage in volts. (0) Derive the Transfer Function, the Laplace Transform H(s) of h(t). (i) Using part (0, write out the Frequency Response, H(jo), of the second order (ii) Express the Frequency Response obtained in part (i) as a single response...
Given the second-order transient response of a series RLC
circuit (shown below), determine the attenuation constant
'α' using the plot. Express your
answer in Volts/sec. Round your answer to the nearest integer.
Given the second-order transient response of a series RLC circuit (shown below), determine the attenuation constant 'a' using the plot. Express your answer in Volts/sec. Round your answer to the nearest integer 5 4 Ae at cos(Bt + p) + C 3 ww 2 -2 The vertical scale...
ONLY NEED HELP WITH III and IV PLEASE
(e) A second stage, shown in Figure 3, is cascaded directly after the output of the circuit in Figure 1 R4 Figure 3 (i) Show that the combined response of the complete circuit is given by: (4 marks) (ii) The two cascaded stages form a bandpass filter, which only amplifies a specific range of frequencies. This range of frequencies is known as the passband. Using the values chosen in (a) for Figure...
Learning Goal: To analyze and design a passive, second-order bandpass filter using a series RLC circuit. A bandpass filter is needed for an equalizer, a device that allows one to select the level of amplification of sounds within a specific frequency band while not affecting the sounds outside that band. The filter should block frequencies lower than 1.8 kHz and have a resonant frequency of 5.4 kHz A 3.2 AF capacitor and any needed resistors and inductors are available to...
Solve Ohm’s law (V = IR) for each of the four elements in the
circuit with two parallel resistors in series with a third
resistor.
a. Compare the total resistance experienced by the potential
difference and current through the battery (i.e. the net
resistance) to that for the three resistors when combined according
to the rules in your textbook/lecture notes.
b. Explain what happens to the current as it leaves the resistor
(R1) connected to the positive terminal of the...
s1. The Clapeyron equation DOES NOT apply to second-order phase transitions. Nevertheless, there are two analogous equations, the Ehrenfest Equations, that DO. They are: dp 1) dT = α2 - α1 K1,2 – KT,1 dp 2) dT = Cp,m,2 - Cp,m,1 TVm (az - a) Where a is the expansion coefficient, ky is the isothermal compressibility, and subscript 1 and 2 refer to two different phases. Derive these two equations, and explain why Clapeyron equation cannot be applied to second-order...
please solve all parts
Problem #3 Knowing G(S) 2+2anS+wh Drive the Second Order System's response y(t) and Steady State Response yss to the Ramp Input u(t) t, for each one of these cases. A. Not Damped B. Critically Damped C. Over Damped D. Under Damped Partial fraction expansion for sections C and D is the same and is provided in the lecture notes
Problem #3 Knowing G(S) 2+2anS+wh Drive the Second Order System's response y(t) and Steady State Response yss...
Given the second order filter in figure, with ? = 4 ?Ω, ? = 50
??, ?1 = 50 nF and ?2 = 1 μF:
a) Reason the value that the gain of this filter will have for
very low frequencies, at the resonance frequency of the parallel LC
circuit and for very high frequencies. In the latter case (high
frequencies) keep in mind that, since there are two capacitors with
a similar asymptotic behavior, we cannot assume that its...
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