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A mystery number If you square a positive real number, you get a positive real. If you square 0, you get 0. If you square a negative real, you get a positive real. You can t square any real number and get a negative real. Within the set of real numbers, expressions such as ( 1)1/2 or ( 3)1/2 or ( 1/5)1/2 or ( )1/2 are undefined. Before square roots of negative numbers were defined more than one mathematician must have asked, What if there actually are numbers that can be squared to produce negative reals, but no one has found them yet They imagined that such numbers existed, and then they explored how those numbers would behave in arithmetic. The outcome of their mind experiments was the discovery of a new realm of numbers that they called imaginary. That term has been used ever since. Many mathematics texts use the lowercase English letter i to stand for the 1/2 power of 1, which means the positive square root of 1. The choice of i is reasonable enough; it stands for imaginary. In science, engineering, and applied mathematics, the letter j is often used, because i plays other roles, notably in the expressions for sequences and series. In this book, we ll call the unit imaginary number j, not i. This choice is based on my assumption that

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(a) Use calculusto dctclmine the corrcctvalueof thedenvativeatr:2. (b) Develop an M-f ile function to evaluatethe centered fi nite-difl'erence s, approximation startingwith .r = 0.5. At 206 seconds, use the centercdfinite-diflerence(secondlor Thus, for the first evaluation,the .r valuesfor thecenorder correct) to find the vector cxpressions vclocity il given rn tered differencc approximationwill be .r : 2 t 0.5or and acceleration The velocitv and acceleratiorr rl. of polar coordinates r : 1.5 and 2.5. Then. decreasc increments 0.1 in ale down to a nrinimumvalueof A-r = 0.01. i : i a , + t 0 4 0 a n d a : G - r 0 : ) 2 , ,I \ r 0 + 2 i 0 ) A e (c) Repeatpart (b) lbr the second-order fbrwardandback(Notethatthese bedone the ward difTerences. can at same 19.15 Use regrcssionto estimatc the accelerationat each is time thatthe centered difl'erence computed theloop.) in time fbr the following data with second-,third-, and fburth(d) Plot the resultsof (b) and (c) versr.rs Include exact r. the orderoolvnomials. Plot the results: rcsullon the plot lol eomparison. the 19.20 You have to measure flo$,rate of waterthrougha 1 2 3.25 45 678 B 5 9 3 t 0 surallpipe. In order to do it, you placea bucketat thepipe's t u lO )2 ll 1 4 1 7 t 6 t 2 t 4 l 4 t 0 outlet and measure volumc in the bucketasa function the of titnc as tabulatedbelow. Estimatethe flow rateat t = 7 s. is 19.16 The nolrlal distribution definedas I - -r-t-1z "f ( r ) J2tr Use MAILAB . ,^ Time, s Volume, cm3

where the stationary assumption implies that in = ie , in = ie , and bn b = 0. The symbol d is used to represent nb which is the disturbance angular rates of the vehicle that are in violation of the stationarity assumption. The actual and computed geographic frame rotation rates are n in in n

As you can see, in this case, if the condition is met (if the username is equal to Dale ), then each one of the following statements will be executed without omissions, as one discrete block.

p p p p p 6 20 6 4 5 6 2 5 2 3 5 3 5 5: 2 2 2 2 p p (The negative of 5 is still 5.) Now that we can identify a, b, and c in the quadratic formula and can simplify the solutions, we are ready to solve quadratic equations using the formula.

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