Q2) Given a two-input neuron with the following parameters: p=[5],w = [32], b = 1.2 W= 6 calculate the neuron output for the following transfer functions: i. A symmetrical hard limit transfer function ii. A saturating linear transfer function iii. A hyperbolic tangent sigmoid (tansig) transfer function

Q2) Given a two-input neuron with the following parameters: p=[5],w = [32], b = 1.2 W= 6 calculate the neuron output for the following transfer functions: i. A symmetrical hard limit transfer function ii. A saturating linear transfer function iii. A hyperbolic tangent sigmoid (tansig) transfer function

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

See similar textbooks

Similar questions

Determine the transfer function for the temperature transmitter described by the following differential equation: *** Please see attachment, and please show work in handwriting. Please and thank you
First calculate the transfer function H(z) from the following difference equation.Then extract the filter parameters (as and bs) that are rquired to implement this filter in Python. y[n] = 2y[n-2] + 7y[n-1] + 4x[n] a = .. , .. , .. , .. b = .. , .. , .. , .. Please show me step by step to understand it clearly
For a given transfer function, is there only one unique solution to convert it into state-space representation? For a given state-space representation, is there only one unique solution to convert it into transfer function? Why? GLG МЕЧто October 12. Represent
A- Consider a closed-loop transfer function C(s) R(S) a Bkt (1+Ka)s+K Sにゃて)(5)+ Determine the value of the gain K and the consat a so that the maximum overshoot in the unit step response is 0.2 and the peak time is 1 ser か

We have a biomedical measurement set-up that can be modeled as a second order system with natural resonance frequency 15.9 Hz, damping coefficient 0.707 and gain 10.a. Determine the transfer function of the system.b. Determine the differential equation representing the system.c. Design the system in block diagram form using integrators, constant multipliers, and summing junction.d. Determine the step response of the system and draw it showing all important amplitude and time values on the plot.
The Nyquist sampling rate for a low pass signal of bandwidth B Hz is defined as 2B. If we are to avoid aliasing when sampling such a signal, we would need to sample at: Select one: O Greater than the Nyquist rate O Less than the Nyquist rate O At least twice the Nyquist rate O At least half the Nyquist rate O Exactly at the Nyquist rate A low-pass analogue signal has a bandwidth of 15 kHz and has a SNR of 43 dB due to thermal noise and interference from nearby electrical equipment. If uniform 10-bit quantisation is used when sampling and digitising the signal, which of the following would you expect to be the output digital bit rate? Select one: O 100 kbit/s O 75 kbit/s O 150 kbit/s O 30 kbit/s O 330 kbit/s
Find the transfer function Hp(s) (for the first order system)of the circuit shown in Figure and determine its theoretical gain (K) and time constant (τ).
1. An abrupt Si p-n junction has Na = 1017 cm³ on the p side and Na = 1016 cm³ on then side. At 300 K, (a) calculate the Fermi levels, draw an equilibrium band diagram, and find Vo from the diagram.
Q2-A: What is the value of N₁? A) 0.0298 B) 1.2320 C) 0.0885 D) 9.0065 C = [0 1] D= [0 0] The state-space representation of a system is given above. Find the transfer function of the given syste Q2-B: What is the value of D₁? A) 0.0032 B) 3.2352 C) 21.3424 D) 0.1828 A = 10 Q2-C: What is the value of D₂? A) 7.9832 B) 0.2578 -2.4048 10.83333 -2.2381 C) 0.8627 D) 1.2389 2.2381] B =[-1117 0.5714] G₂ = O N₁ D₂s² + D₂s +1
A system that satisfies the properties of superposition and homogeneity. Select one: a. Transfer function b. Linear c. Super position d. Signal flow e. Non linear W
We are going to sample several signals with different maximum frequencies at 10rad/s. Let's assume that the sampling frequency is fast enough for us to reconstruct the original signal. What filter should we use to reconstruct the original signals? O A LPF with a magnitude of 1 at –10 < w < 10 and zero otherwise O None of the above answers O A LPF with a magnitude of at –5
S2) Discrete signal x[n] is given by the following graph. Plot the filtered output signal y[n] when a causal two point moving average filter x[n]. ((x[n-1]+ x[n])/2) is applied to 5 3 ... 1 2 -1 0 1 2 3 4 3 6