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Now we have these three equations that make up the linear system: 0x + 7y 3z = 3 2x + 0y + 8z = 7 12x 7y + 0z = 0 We may want to write the above equations like this, so we are sure to get the signs of the coefficients right: 0x + 7y + ( 3z) = 3 2x + 0y + 8z = 7 12x + ( 7y) + 0z = 0 We can write this system in matrix form by removing the variables and equals signs, and then aligning the coefficients into neat rows and columns: 0 2 12 7 0 7 3 8 0 3 7 0

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Multiplying Complex Numbers When you multiply these numbers, you should treat them as sums of number pairs, that is, as binomials It s easier to give the general formula than to work with specifics here If a, b, c, and d are real numbers (positive, negative, or zero), then:

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(b) Graph the feasible region, give the coordinates of every vertex, and circle the vertex maximizing pro t What is the maximum pro t possible 76 Give an example of a linear program in two variables whose feasible region is in nite, but such that there is an optimum solution of bounded cost 77 Find necessary and suf cient conditions on the reals a and b under which the linear program max x + y ax + by 1 x, y 0 (a) Is infeasible (b) Is unbounded (c) Has a unique optimal solution 78 You are given the following points in the plane: (1, 3), (2, 5), (3, 7), (5, 11), (7, 14), (8, 15), (10, 19) You want to nd a line ax + by = c that approximately passes through these points (no line is a perfect t) Write a linear program (you don t need to solve it) to nd the line that minimizes the maximum absolute error, max |axi + byi c|

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Imagine the matrix for a three-by-three linear system as a game board with 12 positions, arranged in three horizontal rows and four vertical columns Let s invent a matrix morphing game There are three types of moves in this game: swap, multiply, and add We can make as many of these moves as we want

Swap We may interchange all the elements between two rows in a matrix, while keeping the elements of both rows in the same order from left to right For example, if we start with

(a + jb) (c + jd ) = ac + jad + jbc + j 2bd = (ac bd ) + j(ad + bc) Fortunately, you won t encounter complex number multiplication problems very often in electronics Nevertheless, a working knowledge of how complex numbers multiply can help you get a solid grasp of them

1 i 7

In this case, the first and third rows have been swapped Note that we cannot swap individual elements or vertical columns! The swap maneuver is only allowed between entire rows

Multiply We may multiply all the elements in any row by a nonzero constant, keeping the elements in the same order from left to right For example, if we have

79 A quadratic programming problem seeks to maximize a quadratric objective function (with terms like 3x2 or 5x1 x2 ) subject to a set of linear constraints Give an example of a quadratic program 1 in two variables x1 , x2 such that the feasible region is nonempty and bounded, and yet none of the vertices of this region optimize the (quadratic) objective 710 For the following network, with edge capacities as shown, nd the maximum ow from S to T , along with a matching cut

The Complex Number Plane A complete complex number plane is made by taking the real and imaginary number lines and placing them together, at right angles, so that they intersect at the zero points, 0 and j0 This is shown in Fig 15-2 The result is a Cartesian coordinate plane, just like the ones people use to make graphs of everyday things such as stock price versus time

In this case, all the elements in the second row have been multiplied by k Because the absolute value of k can be smaller than 1, we can extrapolate this rule to let us multiply or divide all the elements in any row by a nonzero constant As with the swap move, we can operate only on entire rows We can t do this maneuver with individual elements or with columns

6 2 1

Add We may add all the elements in any row to all the elements in another row, and then replace the elements in either row by the sum, taking care to keep the elements of both rows in the same order from left to right Suppose we start with this matrix:

.

We can change it to either of the following:

5 10

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