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A CPU intensive program will tend to run for long periods of time without making requests of the operating system. What happens to other users

A CPU intensive program will tend to run for long periods of time without making requests of the operating system. What happens to other users programs when someone runs a CPU intensive program

N = 5000;

rho = 3;

Rmax = 50;

total_revenues = zeros(length(N),1);

for n = 1:N

R = zeros(24,1);

x = zeros(24,1);

P_d = zeros(24,1); P_d(1) = 50;

P_s = zeros(25,1);

W= zeros(25,1);

revenues = zeros(24,1);

for t = 1:24

% Commitment

x(t) = (R(t)+10)*rho;

% Wind

W(t+1) = unifrnd(5,15);

% Spot Price

P_s(t+1) = P_d(t) + normrnd(3,2);

% Storage

excess = max(W(t+1) - x(t),0);

shortage = max(x(t) - W(t+1),0);

if excess > 0

R(t+1) = min(R(t) + excess,Rmax);

revenues(t) = x(t) * P_d(t);

else

if shortage

R(t+1) = R(t) - shortage;

revenues(t) = x(t) * P_d(t);

else

R(t+1) = 0;

revenues(t) = x(t) * P_d(t) - (shortage - R(t)) * P_s(t+1);

end

end

% Next Price

if unifrnd(0,1)

change = 1;

else

change = -1;

end

P_d(t+1) = P_d(t) + change;

end

total_revenues(n) = sum(revenues);

end

mean(total_revenues)

use only non-static methods (except for Main of course). Temperature and TemperatureTest as 2 classes.

Implement Binary Search Trees in C++. Create User Driven Program to Implement following Functionality Ask User to enter choice; based on user choice operation relevant to the binary search trees should be implemented.

a. Add Node

b. Delete Node

c. Display Node

d. In- Order Traverse.

How does a loaded program in a general purpose timesharing computer gain access to input and output streams provided by the operating system?

(b) What happens when the program is ready to receive the next data from a keyboard input stream and no key press is ready?

Create program to implement BINARY SEARCH ALGORITHM. Ask the user to enter 10 different values. Sort the elements using any sorting algorithm in void sort () function.

image text in transcribedimage text in transcribed
b) Solve the model using R/R Studio. Find the optimal profit and optimal values of the decision variables.\f

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