Thank you 2/for the linear system defined by Ax=B where A and B are given below (a=20 and b = 47)2а 3a7b9 40 6[(45 + 10a)](54 + 7b)6.8A =-2B =В1938Solve the linear system to determine the vector x using the Gauss Elimination method, presenting thefull computational transformation steps3/Calculate the dot product h, (h = cx d) and the k-directed product vector of c and d, (k = cx d ) where c,d are the two vectors given by (a=20 and b=47)c = [aỉ + bj+ 2a k ],d= [ai +2j+ bk] 4/We have (a=20 and b=47) and the function f(x, y, z) = 6x² + 4y²x – 7zy2a. Calculate the gradient of the function f at P(2a,-b,5)b. Determine the direction of variation of the function f at P(a,b,3a) in the direction of vector c = [2,5,a]c. The application, assuming the need to optimize the function f to the minimum value, calculates thevalues of the variables after updating 1 time with an update rate of 0.15/A line in the factory is driven by 2 motors. Conveyor belt allows 100kg load. If the load exceeds 100kg,the probability of motor 1 failure is a%, the possibility of motor 2 failure is up to 2*b%. The probabilityof both motors failing is 0.5a%. When the system is in operation and the employee loads the conveyorwith a load of 120kg. Calculate the probability that motor 1 or motor 2 fails in this case.(a=20 and b =47)

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Description: Thank you 2/for the linear system defined by Ax=B where A and B are given below (a=20 and b = 47)2а 3a7b9 40 6[(45 + 10a)](54 + 7b)6.8A =-2B =В1938Solve the linear system to determine the vector x using the Gauss Elimination method, presenting theful

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2/for the linear system defined by Ax=B where A and B are given below (a=20 and b = 47) 2a 3 a 7 b 6. 9 4 8 -2 A = 6 [(45 + 10a)] (54 + 7b) 2 В — 19 38 Solve the linear system to determine the vector x using the Gauss Elimination method, presenting the full computational transformation steps

2/for the linear system defined by Ax=B where A and B are given below (a=20 and b = 47) 2a 3 a 7 b 6. 9 4 8 -2 A = 6 [(45 + 10a)] (54 + 7b) 2 В — 19 38 Solve the linear system to determine the vector x using the Gauss Elimination method, presenting the full computational transformation steps

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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