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Here s an example of an endless repeating decimal: 43/99 = 043434343 Here, the digit sequence 43 repeats forever We can repeatedly write down the digit pair 43 to the right of the decimal point, keeping at it for hours, days, or years; but the resulting decimal expression never reaches the precise value of 43/99 Now let s look at an example of an endless nonrepeating decimal: = 314159265 The digits go on forever, but there is no pattern to them We can let a computer grind out more and more digits, and the resulting decimal expression approaches (but never quite reaches) the exact value of

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= h

Code 102 152 202 222 472 502 562 682 103 203 223 333 473 503 563 683 104 204 224 334 474 564 105 205

Question 7-5

(848)

Answer 7-5

101 121 131 151 181 221 331 471 561 681 751 821

is represented as a row vector Alternatively, to prop-

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We look to the left of the decimal point first The entire string of numbers here is the integer 356 Now we look to the right of the point There are seven digits That means the denominator of the fraction should be 107 or 10,000,000, and the numerator should be the entire string of digits after the decimal point We get 0056034/10,000,000 for the fractional part The ciphers at the left in the numerator are useless in the fractional notation, so we can take them out and add a comma to the digits that remain, getting 56,034/10,000,000 The entire number is the sum of the integer part and the fractional part: 356 + 56,034/10,000,000

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erly account for the correlation in i,m , the algorithm described in Exercise B17 should be used instead, with R de ned as the (non-diagonal) measurement correlation matrix This section has discussed single di erences across satellites for simultaneous measurements from a single receiver Such satellite di erencing, when used, is usually implemented in the form of double di erencing This technique is discussed in Section 883 Double di erencing is one form of di erential GPS, which is discussed more generally throughout Section 88 8432 Receiver Clock Bias Dynamic Model

Question 7-6

When a number is written in decimal form, is the fractional equivalent (in 10ths, 100ths, 1,000ths, or whatever) in lowest terms

047 05 056 068 1 2 22 33 47 56 1 2

Physically, as discussed relative to eqn (841), the clock bias develops as the integral of the clock oscillator frequency error f (t) This physical process suggests a two state clock model described as v1 v2 tr = = 0 0 [ 1 1 0 0 ]v v1 v2 + w wf (849) (850)

Answer 7-6

where v = [v1 , v2 ] and w and wf are the process noise driving the clock phase and frequency error states, respectively Assuming that the two noise processes are stationary, independent, and white with power spectral densities of S and Sf , respectively, then for = [w , wf ] S = Q = S 0 0 Sf (851)

Sometimes, but usually not Consider 055, which converts to 55/100 This is not a fraction in lowest terms, because it can be reduced to 11/20 But 023 converts to 23/100 This is in lowest terms

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