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- Program Assignment07implicit noneinteger, parameter :: n = 1000 ! maximum iterationreal(kind=8), parameter :: EPSILON = 1.d-3real(kind=8):: x0,xinteger:: iterationx0=3.0d0call solve(f(x),fp(x),x0,n,x,iteration) contains real (kind=8) function f(x) ! this is f(x)implicit nonereal (kind=8), intent(in)::xf=x**2.0d0-1.0d0end function f real (kind=8) function fp(x) ! This is f'(x)implicit nonereal (kind=8), intent(in)::xfp=2.0d0*xend function fp end program Assignment07 modify this program in fortran byy adding a module (called Newton) which contains subroutinesolve. You should develop subroutine solve based on the aforementioned Newton's method. ▪ Function f(x) is x2-1 whose zero is known. Set the input argument EPSILON to 1.E-3 and inputargument n to 1000 when you call subroutine solve and run the program Modify the function to one that is known not to have zeros; e.g. (x2+1)If A={8,12,16,20} and B={12,16,20,24,28}, what is the value of P (A and B)?Write a C++ program which finds out the Longest Common Subsequence from two strings by a tractable algorithm. The program should accept from the users i) the two strings, S1 and S2 ii) a choice(1 or 2) whether to go LEFT or UP, respectively, in the calculated part of the solution, whenever there is a tie in the optimal value for the previous step.. The output should display the optimal/maximal length and the corresponding subsequence.
- function FUN(n) 2: for i +1 ton do 3: 4: while x > 0 do x + x – i end while 5: 6: 7: end for 8: end function What is the time complexity of the function above? Select one: O n O nlogn O n² log n O n?initialize s'; evaluate (s'); while (!end_of_iterations){ s=pick_random_neighbor(s'); evaluate (s); if (s better s') s'=s; } Notes: use 1-flip neighborhood • s': current best solution candidate s : solution candidate currently being considered What to do: 1. Write a program in C/C++. 2. The program must read the knapsack data from the given file. 3. The program must implement the given heuristic.Write in c++ and submit via Canvas a program that performs the following: Allow the user to enter: Time for one calculation entered in seconds. Typical entry would look like: 0.0002. Low, Middle and High iteration times: Example: Low: 100, Middle: 1000, High 10000. Program will then perform the calculations for Algorithm total computation time for the following worst-case order of magnitude. Note this is purely a calculation and not an implementation of any algorithms that fall into these computational classes. All calculations should be declared in double (floating point) format. Students should not worry about checking for or trapping any overflow conditions. The log function that should be used is log2. Log2 (n) (n) N log2 (n) n^2 n^3 n! 2^n 3. When any of the calculated times goes over the following boundaries change the units of time that are printed: => 60 seconds convert to minutes => 60 minutes convert to hours => 24 hours convert to days => 365 days convert to…
- Which option is the correct one?Please helpwrite using pythonSOLVE USING C++ PROGRAM, PLEASE INDICATE THE CODES AND SNAPSHOTS OF THE PROGRAM. Find the 3rd , 4th and 5th order interpolating polynomial. Determine andcompare each value of the velocity at t = 33 sec for the data shown below.The upward velocity of a rocket is given as a function of time in Tablebelow: