3. Find the minimum sum-of-products expression for (a) Em(0, 2, 3, 5, 6, 7, 11, 12, 13) (b) Σ m(2, 4, 8) + Σ «(0, 3, 7) (c) Σ m(1, 5, 6, 7, 13) + Σ d(4, 8) (d) f(w, x, y, z) = Σ m(0, 3, 5, 7, 8, 9, 10, 12, 13) + Σ d(1, 6, 11, 14) (0) Π Μ(0, 1, 2, 5, 9, 11) * I D(4, 10, 13)

Please solve max 30 minutes thank u Boolean Satisfaction Problem Boolean Satisfiability Problem (SAT) (https://en.wikipedia.org/wiki/Boolean_satisfiability_problem) is one of the most important problems in Computer Science. SAT is a problem that has NP-Complete complexity, where the only way to solve the problem is to try all the possibilities and check which one is correct. [LO 1, LO 2, LO 3 & LO 4,] Briefly explain how you use Strongly Connected Component (SCC) to solve the special case of the Boolean Satisfiability Problem, namely 2-SAT (https://en.wikipedia. org/wiki/2-SAT) . This solution has linear complexity. NOTE LO1: Explain fundamental concept of analysis arithms.  LO2: Apply algorithm techniques and methods. LO3: Solve a problem using specific algorithm. LO4: Compare several algorithm design methods

Help for number 3?

EX2010 Mathematics - Computing Coursework C-Cwo(y) West North C=Cnc (X) South дс = 0 By Oc =0 ax East x In a rectangular domain illustrated above, the concentration C satisfies the following advection- diffusive equation, ac ac (a²c a²c\ ас at ax +u+v. =Г ду + in which u and v are velocity in x and y directions; I' is a diffusion coefficient. The length L and width Ly of the domain are 50 m and 1 m, respectively. The corresponding boundary conditions are a On the west boundary x=0: C = Cwo(y) = Cya (y-1)) where Cya is the centration at y ya and a is a coefficient. In this problem, ya=0.1, Cya = 1.0 and α = 1/8; ⚫ On the north boundary y = Ly: C ⚫ On the east boundary x = Lx: = 0 = CnL(x) = 0; ac ax ⚫ On the south boundary y = 0:3 дс = 0 ay At the initial time, C=0. You are asked to calculate the concentration distribution at /= 100s using the finite difference method. For simplicity, both the velocity and the diffusion coefficient are specified as constant values, i.e. u = 1.5 m/s, v =…

Limurians live on the planet Lemuria where the passage of time is measured in lims (days), limhas (weeks),limahas (months) and limaals (years), where each limha (week) has 5 lims (days), and each limaha (month) has3 limhas (weeks) and each limaal (year) has 10 limahas (months).Given the name of a Limurian and the number of lims (days) the Limurian has lived on the planet, write aPython program to compute and print the Limurian’s age in limaals (years), limahas (months), limas (weeks)and lims (days).Call the file containing your program limurian_age.py.Sample input (shown in bold blue) and output from the program is as follows:Please enter Limurian's name: LimardPlease enter the number of lims that the Limurian has lived for: 3547Limurian Limard is 23 limaal(s), 6 limaha(s), 1 limha(s), and 2 lim(s)old.