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A telephone cabin placed in John Kennedy street, one user arrives each tria(3,6,9) min.

the cabin is occupied for expo (5) min. Build a model for this scenario and find the

following requirements:

1- The total number of users left the model

2- Average waiting time and average number in the queue.

3- Maximum WIP

Change entity picture to man.

B) Change cabin process time in scenario (A) to expo (7) min, and find all requirements.

C) Change time between arrivals in scenario (A) to tria (5, 7, 9), and find all requirements.

D) In scenario (A), assign 2 cabins to the simulation model, and find all the requirements.


Error analysis of trapezoidal,simpsons 1/3rd and 3/8th rule.

. Make brief notes (not more than one page) on constrained optimisation and Lagrange multiplier focusing on the method of multiplier for inequality constrained problems.


Reflection: (Any answer and self opinion)
Could you see yourself as a consulting engineer? Which of them appeals to you?
Analysis? Design? Test? Development? Sales? Research? Could you see yourself in management? Could you see yourself as a consulting engineer? How about being an engineering professor or entrepreneur?
In a market with Pd = 150 – 3 Qd and Ps = 50 + Qs , the government has regulated maximum of 20 units and is concerned if this move was maybe a little too harsh, especially if the deadweight loss to consumers (voters) is greater than the deadweight loss to producers
C) calculate the turning points of the function using differential calculus and show which are maxima, minima or points of inflexion by using the second derivative.
Compare your results with parts b and c
B) identify the position of any turning points and whether they are maxima, minima or points of inflexion.
C) calculate the turning points of the function using differential calculus and show which are maxima, minima or points of inflexion by using the second derivative.
Compare your results with parts b and c
B) identify the position of any turning points and whether they are maxima, minima or points of inflexion.
C) calculate the turning points of the function using differential calculus and show which are maxima, minima or points of inflexion by using the second derivative.
Compare your results with parts b and c
Draw a graph of the displacement y(m) against time t(s) for the time to.
The displacement of mass is given by the function.
The tasks are to:
A) draw a graph of the displacement y(m) against time t(s) for the time to
B) identify the position of any turning points and whether they are maxima, minima or points of inflexion.
C) calculate the turning points of the function using differential calculus and show which are maxima, minima or points of inflexion by using the second derivative.
Compare your results with parts b and c
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