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Do you wonder why we can t multiply all the elements in a row by 0 Think about this for a minute Doing that would wipe out one of the equations in the system, leaving us with a two-equation system having three variables Such a system doesn t contain enough information to define a unique solution

For instance, if Joey reduces prices and Tony goes with the gourmet option, then Tony will lose 2 dozen pizzas worth of business to Joey What is the value of this game, and what are the optimal strategies for Tony and Joey 715 Find the value of the game speci ed by the following payoff matrix 0 0 1 1 1 1 0 0 0 1 1 1 2 1 1 1 1 0 0 1 2 0 3 1 1 1 3 2 1 2 1 1

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Recall the planes for resistance (R) and inductive reactance (X L ) from Chap 13 This is the same as the upper-right quadrant of the complex number plane shown in Fig 15-2 Similarly, the plane for resistance and capacitive reactance (XC) is the same as the lower-right quadrant of the complex number plane Resistances are represented by nonnegative real numbers Reactances, whether they are inductive (positive) or capacitive (negative), correspond to imaginary numbers

You might also ask, Why can t we add two rows in a matrix and then replace the remaining row (the one not involved in the sum) with that sum Well, we could try it, and for awhile it might seem to work But such a move would delete the information in the equation represented by the replaced row, turning it into a mere hybrid of the other two rows We would be left with the equivalent of a two-equation system in three variables We might end up thinking that the original system was redundant, when in fact it was consistent

(Hint: Consider the mixed strategies (1/3, 0, 0, 1/2, 1/6, 0, 0, 0) and (2/3, 0, 0, 1/3)) 716 A salad is any combination of the following ingredients: (1) tomato, (2) lettuce, (3) spinach, (4) carrot, and (5) oil Each salad must contain: (A) at least 15 grams of protein, (B) at least 2 and at most 6 grams of fat, (C) at least 4 grams of carbohydrates, (D) at most 100 milligrams of sodium Furthermore, (E) you do not want your salad to be more than 50% greens by mass The nutritional contents of these ingredients (per 100 grams) are

In this section, we ll solve a three-by-three linear system using matrix operations The game can be played in many ways The process in this section doesn t represent the only avenue by which the final result can be reached But if we manage to avoid making mistakes, we ll always get to the same destination, no matter what road we take!

No Negative Resistance There is no such thing, strictly speaking, as negative resistance You cannot have anything better than a perfect conductor In some cases, a supply of direct current, such as a battery, can be treated as a negative resistance; in other cases, you can have a device that acts as if its resistance were negative under certain changing (or dynamic) conditions But for most practical applications in the RX plane, the resistance value is always positive You can remove the negative axis, along with the upperleft and lower-left quadrants, of the complex number plane, obtaining a half plane, as shown in Fig 15-5, and still get a complete set of coordinates for depicting complex impedances Negative Inductors and Negative Capacitors Capacitive reactance, XC, is effectively an extension of inductive reactance, XL, into the realm of negatives Capacitors act like negative inductors It s equally true to say that inductors act like negative capacitors, because the negative of a negative number is a positive number Reactance can vary from extremely large negative values, through zero, to extremely large positive values

The game plan Anyone who plays a game needs a plan Here s a strategy for the matrix morphing game that works well for me First, we get equations into form:

energy (kcal) 21 16 371 346 884

Then we make the matrix:

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