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Question: The equivalent circuits of Figure are constructed on the basis of an
impedance and series voltage sources. Show that it is possible to construct the Laplace domain analogue of a conductance (called an admittance), and construct Laplace domain equivalents consisting of an admittance connected in parallel with an appropriate current source.
Journal Post: Identify how patient, employee, and physician satisfaction impacts the health care system. For each journal post throughout the course you will be expected to discuss the following:
find the interest and the amount repaid using a 360-day year. round to the nearest cent. $9400.00principal, 10%rate, 36 days time. need to find the interest and amount.
Allison has jelly beans that sell for $0.75 per pound and small chocolate eggs that sell for $2.25 per pound. how many pounds of each should she use to obtain 12 pounds of an easter mix that sells for $1.75 per pound?
A plane flying at a constant speed of 350 miles per hour is travelling at an elevation of 2.5 miles over the head of an observer.
in a left-skewed distribution, where is the median in regard to the mean? Is it to the left of the mean or to the right of the mean?
Find the average velocity over the time interval [0,3] if the displacement is given by s(t)=t3-1.4t2+1.7t+5. Round your answer to two decimal places.
Find an expression for the surface area - where S is the unit sphere centred at the origin.
A random variable defined on all real numbers has a probability density proportional to: c/ X2 + 1. What is c? What is the probability that the random variable lies between 0 and 1?
You are given the graph of a function f defined on the indicated interval. Find the absolute maximum and the absolute minimum of f, if they exist.
If I treat the upper block as a 2x2 matrix, I can find P = [1 0; 1 1] (Note: Using Matlab notation here). This correctly results in INV(P)AP = [3 1; 0 3] which is in the form needed.
At a product price of $33, will this firm produce in the short run? If it is preferable to produce, what will be the profit-maximizing or loss-minimizing output? What economic profit or loss will the firm realize per unit of output?
Explain whether or not this is a linear quadratic regulator problem - Solve the problem in part (c), by hand, to obtain the final solution for the original optimal control problem x1(t), x2(t) and u(t). Show the details of the work.
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