The 5 why's are a methodology used in the Six Sigma DMAIC (defining, calculating, evaluating, enhancing, controlling) research process. This is a broad Six Sigma technique without data segmentation, hypothesis checking, analysis, etc. and is often full without data collection strategy. By asking the question repeatedly, "Why (five are good thumb rules), you can remove the layers of the symptoms that can result in a problem at its root. A countermeasure is an intervention or series of acts that attempted to prevent a question from reemerging while a response could only aim to deal with the symptoms. The five why's prefer "countermeasures" rather than "solutions." As a consequence, countermeasures are more effective and will prevent recurrence of the problem. You can use 5 Why's to resolve issues that are basic or complicated to manage, to improve quality and to resolve problems.
As in for the given case for Versace - Identity boundary is on of the problem as given in the case. The below are the techniques to be followed through 5 Why's
1. Why did Versace have the identity boundary
problem?
– Because it has implication around the problem which caused
identity boundary.
2. Why did it has implications?
– Because It is attached to the environmental, internal and
external conditions and stipulations
3. Why is it affected by environmental and
internal and external factors
– Because It is a business organization and it has several factors
affecting it.
In this case only 3 are required.
Versace is considered to be one of the luxurious manufacturer (Identity Boundary)- the problem. Using 5WHYs...
Please provide the program in Matlab.
Question 12) Solve the boundary value problem using a program/script that applied the shooting method. (t) + y()-8 with the boundary conditions of y(0)-0 and y(10-0. Use ΔΧ-1. Plot on the same axis your solution and the exact solution dt2 t 4 4 dt
Question 12) Solve the boundary value problem using a program/script that applied the shooting method. (t) + y()-8 with the boundary conditions of y(0)-0 and y(10-0. Use ΔΧ-1. Plot on...
Set up and solve a boundary value problem using the shooting
method using Matlab
A heated rod with a uniform heat source may be modeled with Poisson equation. The boundary conditions are T(x = 0) = 40 and T(x = 10) = 200 dTf(x) Use the guess values shown below. zg linspace (-200,100,1000); xin-0:0.01:10 a) Solve using the shooting method with f(x) = 25 . Name your final solution "TA" b) Solve using the shooting method with f(x)-0.12x3-2.4x2 + 12x....
Let u be the solution to the initial boundary value problem for
the Heat Equation,
Hw29 7.3 HE: Problem 7 Problem Value: 10 point(s). Problem Score: 0%. Attempts Remaining: 17 attempts (10 points) Let u be the solution to the initial boundary value problem for the Heat Equation, Stu(t, x)-46?u(t, x), t E (0, 00), x e (0,5); with initial condition 0 and with boundary conditions Find the solution u using the expansion with the normalization conditions 1 a. (3/10)...
convert boundary condition problem to initial condition
problem and solve with using classical R-K 4.
ff" +2f" = 0 with the boundary conditions n = 0 f = f' = 0 n + f' = 1
Problem 3 Using Fourier series expansion, solve the heat conduction equation in one dimension a?т ат ax2 де with the Dirichlet boundary conditions: T T, if x 0, and T temperature distribution is given by: T(x, 0) -f(x) T, if x L. The initial 0 = *First find the steady state temperature distribution under the given boundary conditions. The steady form solution has the form (x)-C+C2x *Then write for the full solution T(x,t)=To(x)+u(x,t) with u(x,t) obeying the boundary contions U(0,t)...
Solve the following Boundary Value Problem using the given conditions Partial Differential Eq ST_0*T Ətər? Boundary Conditions Initial Conditions 180r + 10 T(1,0) = f(x) =( -180.c + 190 0 <r<.5 5<r <1)
Question 3: BVP with periodic boundary conditions. Part I: Solve the following boundary value problem (BVP) where y(x,t) is defined for 0<x<. You must show all of your work (be sure to explore all possible eigenvalues). агу д?у 4 axat2 Subject to conditions: = y(x,0) = 4 sin 6x ayi at = 0 y(0) = 0 y(T) = 0 Solution: y(x, t) = Do your work on the next page. Part II: Follow up questions. You may answer these questions...
3. Consider the boundary value problem (a) Using the Rayleigh quotient, show that λ (b) Show that 0. 2VX tan v =- Detemine the cigamvacltimate the large
3. Consider the boundary value problem (a) Using the Rayleigh quotient, show that λ (b) Show that 0. 2VX tan v =- Detemine the cigamvacltimate the large
answer in matlab code
Employ the bvp4c command to find the approximate solution of the boundary value problem governed by the second-order nonhomogeneous differential equation, 9. with the boundary conditions of y(0) 5 and y(1)-2. Plot to compare the approximate solution with the exact solution obtained by using the dsolve command.
Employ the bvp4c command to find the approximate solution of the boundary value problem governed by the second-order nonhomogeneous differential equation, 9. with the boundary conditions of y(0) 5...
4. Consider the following initial value problem of the 1D wave equation with mixed boundary condition IC: u(z, t = 0) = g(x), ut(z, t = 0) = h(z), BC: u(0, t)0, u(l,t) 0, t>0 0 < x < 1, (a)Use the energy method to show that there is at most one solution for the initial-boundary value problem. (b)Suppose u(x,t)-X()T(t) is a seperable solution. Show that X and T satisfy for some λ E R. Find all the eigenvalues An...