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Check! Finally the fourth: y = 4x + 1 1=4 0+1 1=0+1 1=1 We can now be confident that the solution to the system is indeed x = 0 and y = 1 10 Figure B-10 shows graphs of all four equations on the Cartesian plane It s visually apparent that if we choose any pair or triplet of these lines, they intersect at the point (0, 1) and nowhere else Therefore, any pair or triplet of the equations, taken as a twoby-two or three-by-two linear system, has the unique solution x = 0 and y = 1

The notation x N ( , 2 ) is used to indicate that the scalar (or univariate) random variable x has the Gaussian or Normal density function described by 1 (X )2 ; (414) exp px (X) = 2 2 2 therefore, the density of a Normal random variable is completely described by two parameters and It can be shown that

Once you are satisfied that the program you have written will work flawlessly, you can execute the PicBasic Pro Compiler by entering PBP, followed by the name of your text file at a DOS prompt For example, if the text file you created is named frog-testbas, at the DOS command prompt, enter:

19

(X )2 p(X)dX = 2 ;

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1 Here are the original three equations, stated again for convenience, followed by the step-by-step processes that get the equations into form for conversion to a matrix: x=y z 7 y = 2x + 2z + 2 z = 3x 5y + 4

This section presents the method to nd the density for the random variable v under the conditions that v = g(w), the function g is invertible, and the density for the random variable w is known Due to the assumption that g is monotone, it has an inverse function f = g 1 The derivation begins with the basic idea that the probability of the events causing v [V, V + dV ] and w [W, W + dW ] for V = g(W ) and V + dV = g(W + dW ) must be the same whether measured with respect to v or w Mathematically this is expressed as P {w [W, W + dW ]} = P {v [V, V + dV ]} (415)

We morph the first equation as follows: x=y z 7 x y = z 7 x y + z = 7 Next, the second equation: y = 2x + 2z + 2 2x + y = 2z + 2 2x + y 2z = 2 Finally, the third: z = 3x 5y + 4 3x + z = 5y + 4 3x + 5y + z = 4 Now we have this set of equations representing our three-by-three linear system: x y + z = 7 2x + y 2z = 2 3x + 5y + z = 4 2 Before we write down the matrix, we must be sure we have the correct signs for the coefficients Subtraction of a positive is equivalent to addition of a negative With that in mind, we can pigeonhole the coefficients into the matrix form:

The compiler will display an initialization (copyright) message and process your file If it likes your file, it will create an assembler source code file (in this case, named frog-testasm) and automatically invoke its assembler to complete the task If all goes well, the final PICmicro code file will be created (in this case, frog-texthex) If you have made the compiler unhappy, it will issue a string of errors that will need to be corrected in your BASIC source file before you try compilation again To help ensure that your original file is flawless, it is best to start by writing and testing a short piece of your program, rather than writing an entire 100,000-line monolith all at once and then trying to debug it from end to end If you don t tell it otherwise, the PicBasic Pro Compiler defaults to creating code for the PIC 16F84 To compile code for PICmicros

1 2 3 1 1 5 1 2 1 7 2 4

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