Question:Suppose, the scientists working in the north pole want to grow vegetables to meet their own demand.The room (greenhouse) temperature must be maintained between 15 and X degree Celsius, otherwisethe plants will stop growing because of unsuitable air pressure and unavailability of enough sunlight. Theyrequested you to design a room heater to maintain the required temperature in the greenhouse. Theheater will start working when the temperature tends to fall below 15 degree Celsius. In addition, whenthe temperature reaches X degree Celsius the heater will stop working. The mathematical model of theheater is given below.0. 39G(s) :s +1.5Requirements:1. Develop and simulate a suitable model which is capable of fulfilling the requirement.2. Compare your proposed system with the state of the art technology of the same ground.3. Mention the ethical issues and engineering standards you have considered.Write a lab report addressing the requirements 1, 2 and 3.NB: Group Number 2X= 20+ (Group Number/4).

MatLab Code: %Open-Loop systems = tf('s');Gs = 0.39s+1.5; %Open-Loop system responsedisp('Open-loop…

Answered: Suppose, the scientists working in the…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Two tanks T1 and T2, respectively contain 200 and 100 liters of water and unspecified amounts of fertilizer. Now, set up a model describing the amount of fertilizer contained in each tank y1(t) and y2(t) at time t. please do not provide solution in image format thank you!
In the previous Problem Set question, we started looking at the position functions (t), the position of an object at time t. Two important physics concepts are the velocity and the acceleration. If the current position of the object at time is as (t), then the position at time h later is a (t+h). The average velocity (speed) during that additional time his (s(t+h)-s(t)) If we want to analyze the instantaneous velocity at time t, this can be made into a mathematical model by taking the limit as h→0. i.e. the derivative a' (t). Use this function in the model below for the velocity function (). h The acceleration is the rate of change of velocity, so using the same logic, the acceleration function a(t) can be modeled with the derivative of the velocity function, or the second derivative of the position function a(t) = ✔ (t) =" (t). Problem set question: A particle moves according to the position functions (t) = etsin (2). Enclose arguments of functions in parentheses. For example, sin…
A cylindrical tank holds 22 liters of water. At time t = 0, two taps are opened simultaneously, the upper tap that feeds the water tank with a constant speed of v1 liters per minute and the lower tap that expels the water from the tank with a constant speed of v2 liters per minute . Suppose that v1 = 11 liters / minute and v2 = 3 liters / minute. If the tank has a capacity of 75 liters, when will the tank be filled?
A firm produces output y from inputs x1 and x2 whose prices are given as w1 = 1 and w2 = 1 respectively. The production function is y = x11/2 x21/2 a) Write the Lagrangian function b) Find the firm’s cost function If you could write out the steps to the first part about how you got the function, that would be great. It would help me understand it.
A thin bar of length L = 3 meters is situated along the x axis so that one end is at x = 0 and the other end is at x = 3. The thermal diffusivity of the bar is k = 0.4. The bar’s initial temperature is given by the function f(x) = 200 - 30x degrees Celsius. The ends of the bar (x = 0 and x = 3) are then put in an icy bath and kept at a constant 0 degrees C. Let u(x,t) be the temperature in the bar at x at time t, with t measured in seconds. Find u(x,t) and then u5(2, 0.1).

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