In Problems 1 through 8, compute the successive approximation formula to compute
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- please give me the full answer of applying the Booth Algorithm on the following equation :(-6) x (-2) please explain and provide carrow_forwardA researcher would want a system he can use for his research work. The system should ask for a minimum value, maximum value and interval mode. Such values will be used as the minimum and maximum values of x to solve the given equation: f(x) = x3 – 4x2 + 10x - 4arrow_forwarda) Solve the following system using naive Gaussian elimination with three digits (rounded )arithmetic and compare the result with the exact solution x1 = 1.00010... and x2 = 0.99989... 10^(-4 *)x1 + x2 = 1 x1 + x2 = 2 b) repeat a)after interchanging the order of two equationsarrow_forward
- 1. Determine the equation of the line through the given point (a) parallel and (b) perpendicular to the given line Given: Point: ( -1,-4) Line: 4x-2y=3 2. Draw the line 4x-2y=3 and your answer for letter (a) in problem number 1 3. Draw the line 4x-2=3 and your answer for letter (b) in problem number 1 4. a2x-7ay+5a=0 Reduce the given equation to (a) intercept form (b) slope-intercept form A is the last two digit of your ID number, for example your ID number 20201000111, then (a) is 11 hence your equation would be 22x-77y+55=0arrow_forward1. a) Solve the following system of linear equations using Gaussian Elimination with Back Substitution. 2x1 + x2 + 2x3 = 5 x1 + 4x2 + 3x3 = 1 3x1 +2x2 +5x3 =3 b) Write a matlab code (function/script) for the ’Naive’ Gaussian Elimination Method with back substitution (i.e without partial pivoting) c) Use your code in question (1b) above to answer the question 1a)arrow_forwardUse the Quine McCluskey algorithm to simplify the function:F(w, x, y, z) = Σ(2, 6, 9, 10, 11, 13, 14, 15)Show all work – no credit will be given for an answer without accompanying workarrow_forward
- 1. Prove the following formulas log X < X for all X > 0arrow_forwardREMARK: I need the solution for sub-question d, e ,f onlyarrow_forwardTo fit n ordered pairs of data to the equation y = mx + c, we can use the formulas To fit the data in A3:G4 of Fig. 4.16, what formulas would you use in B6:B10 and E7:E8? In Chapter 8 we will use the SLOPE and INTERCEPT functions to get the same result in a simpler manner.arrow_forward
- Use the C++ language to solve the following A)Write a computer program for Gauss elimination method using C programming language. Decide the number of significant figures yourselves. While writing your program, consider the effects of the number of significant figures, pivoting, scaling and do not forget to check if the system is ill conditioned. B)Repeat the same procedures for Gauss-Jordan method. C)Solve an example system using your Gauss elimination and Gauss-Jordan method. Measure the time your computer solves the system for both programs. D)Write a report in which you discuss and compare your Gauss elimination and Gauss-Jordan programs. Upload you report and two code files to the DYS systemarrow_forwardShow complete solution please. I am at a loss of how to even begin this problem and would like to learn how to work through each step.arrow_forwardUsing MATLAB, develop a computer program for the finite difference solution with general θ scheme for the 1D consolidation of a uniform layer of soil. Compare the results for θ=0, 0.5, 2/3 and 1.0 for α=0.49 and α=0.51 against the analytical solution of Terzaghi’s equation for T=0.5. Apply the program to both cases of double draining layer and single draining layer.arrow_forward
- C++ for Engineers and ScientistsComputer ScienceISBN:9781133187844Author:Bronson, Gary J.Publisher:Course Technology Ptr