Solve the following equations using Horner’s Rule:                                   2x4+4x3+7x2+6x+5 at the point x=2

Q: H.W:- Find the determinant for the following matrices: [0.1 0.1 -4.3] 6. E =7.5 lo.3 6.2 0.7 answer:…

A: Here in this question we have given a determinant and we have asked to find the determinant of this…

Q: Which equation solutions need numerical approximation?

A: Your answer is given below.

Q: The voltage Ve(t) (in V) and the current i(t) (in Amp) t seconds after closing the switch in the…

A: Here, I have to provide a Matlab code to the above question.

Q: A discharge factor is a ratio which compares the mass flow rate at the end of a channel or nozzle to…

A: Code…

Q: Given the following function: f(x) = 2x For g(x) = Sf(x) dx, determine g(x).

A: Provided the solution for g(x) as shown below.

Q: Design equation F(A,B,C,D) ?= (1,2,5,9,10,11,13,15) using α 8x1 Mux

A: The answer of this question is as follows:

Q: What is the value of a and b if (49), = (133), %3D

A: Introduction  Given  If (49)a = (133)b  we have to find value of a and b.

Q: Which equation solutions need numerical approximation?

A: As computer capabilities have risen, the application of realistic mathematical models in technology…

Q: Use the following K-Map to create an equation "yz yz y-z Wx W-X 1, 1,

A: K-map stands for Karnaugh map developed by Maurice Karnaugh at the bell lab in 1953. The k- map is a…

Q: Solve the following equations using Gaussian Elimination Method: 2x1 + 10x2 +6x3 = 4 x1 +x2 + 2x3 =…

A: Gaussian elimination (linear and polylinear algebra) solves a system of linear equations by first…

Linear Programming Concepts

Linear programming is a famous mathematical modeling tool for determining the best distribution of scarce resources among competing demands. Machinery, time, personnel, raw materials, money, and space are all resources. It is used to find the most optimal solution to a problem with given constraints. The real-life situations can be formulated using linear programming concepts into a mathematical model. Linear programming problems consist of an objective function and linear equalities subjected to constraints.