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- This question is in regard to the various properties that systems exhibit. For each of the systems given below, tick the boxes of the properties that apply, and cross the ones that don't. Ignore the greyed out boxes. For each property of each system, show the working that leads you to make a tick/cross answer. For example, to fill the "Linearity" box of a signal, apply the superposition theorem to the system to find out the answer, and attach the working. If there is an easier way, then write that too.2. Consider a 7th order system. Form the characteristic equation of your choice and justify stability.Q5(a) Explain the Hebbian's Law. (b) Depict a diagram of a Hebbian learning in a neural network
- Please give me two easy circuit problems with a complete solution (please explain and do not shortcut the solution) in Nodal Analysis - AC circuit. Also, write legibly. Thank you!You just implemented regularized logistic regression to perform a classification task. However, upon testing the model on a new set of examples, you find that it makes unacceptably large errors with its predictions on the new examples. However, the model performs well (i.e. has low error) on the training set. Which * .of the following is a promising step to take? Check all that apply Eliminate regularization entirely and use basic logistic regression Get more training examples Use a smaller set of features Try adding more featuresWhat is the output response of a second order system. Differentiate the following response: A. Underdamped system B. Overdamped System C. Critically damped System D. Undamped system What is a damping ratio and how it is associated with the responses in 2. What are the equation for the response time in a second order system?
- For the step response of the system given below, determine the rising time, percentage overshoot (P.O.), and steady state error by inspecting and reading this plot. please inlcude all stepsFor this equation Find :Steady state responseSteady state errorRouth stabilityGive an example of a connected undirected graph that contains at least twelve vertices that contains at least two circuits. Draw that graph labeling the vertices with letters of the alphabet. Determine one spanning tree of that graph and draw it. Determine whether the graph has an Euler circuit. If so, specify the circuit by enumerating the vertices involved. Determine whether the graph has an Hamiltonian circuit path. If so, specify the circuit by enumerating the vertices involved.
- Show that the convolution between Acoswt and coswt is Atcoswt. *I have a quetion about this problem. How can I show 'the convolution between Acoswt and coswt is Atcoswt' using L'Hopital's rule? .Please solve the following problem, just using for practice.Explain the First-Order Systems and its Applications?