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x denotes the true value of the variable When x is unknown, the analyst x might instead calculate the error as xc = x where x denotes the average of the x values1 If there is a bias between x and x, then the second order statistics of xc (standard deviation or variance) will indicate the precision of x without indicating its accuracy 4911 Analysis in Three Dimensions

Signs in multiplication and division Here is a set of rules for multiplication and division by any integer except 1, 0, or 1 Remember that more always means more positive, or moving upward on the integer line, and less always means more negative, or moving down Study these rules carefully If any of them confuse you, plug in some actual numbers and test them

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When you multiply a positive integer by 2 or more, the result stays positive and the absolute value increases (it gets farther from 0) When you divide a positive integer by 2 or more, the result stays positive and the absolute value decreases (it gets closer to 0) When you multiply a negative integer by 2 or more, the result stays negative and the absolute value increases (it gets farther from 0) When you divide a negative integer by 2 or more, the result stays negative and the absolute value decreases (it gets closer to 0) When you multiply a positive integer by 2 or less, the result becomes negative and the absolute value increases (it gets farther from 0) When you divide a positive integer by 2 or less, the result becomes negative and the absolute value decreases (it gets closer to 0) When you multiply a negative integer by 2 or less, the result becomes positive and the absolute value increases (it gets farther from 0) When you divide a negative integer by 2 or less, the result becomes positive and the absolute value decreases (it gets closer to 0)

Let w = [n, e, d] denote the position error variables Denote the covariance matrix for w by the symmetric positive de nite matrix P = E ww Given the above assumptions that w N (0, P), the probability density is pw (n, e, d) = 1 (2 )

U1 LM386 audio amplifier IC L1 800 turns on a 9 70 mm ferrite rod (see text) S1 B1 PH SPST on-off switch 9volt transistor radio battery 8 ohm headphones

Homogenize these! You would do well to memorize (or, as my dad would always say, homogenize ) two general facts For any two integers a and b

|P|1/2

a ( b) = ab = (ab) and a/( b) = a/b = (a/b)

(4128)

Suppose you see an expression with addition, subtraction, multiplication, and division all mixed up, but with no parentheses Here s an example 2 + 48/4 6 2 5 + 12/2 2 5 You ll get an answer that depends on which operations you do first Do not approach a mixed-operation problem like this by simply grinding out the arithmetic from left to right You must use certain rules of precedence In this order: Group all the multiplications Do all the multiplications from left to right

.

Table 5-1 This is a step-by-step simplification of a complicated expression containing addition, subtraction, multiplication, and division without any parentheses to indicate the order in which the operations should be done As you read down the left-hand column, each statement is equal to all the statements above it

Because P is symmetric positive de nite, there exists orthonormal matrix U and positive de nite diagonal matrix such that P = U 2 U The units of the diagonal elements of = diag([ 1 , 2 , 3 ]) are meters To simplify the analysis, we introduce a new random variable v = Sw where S = 1 U The covariance matrix for v is the identity matrix which is shown as follows: E vv = E Sww S = SPS = 1 U = I Therefore, v N (0, I) The probability density function for v is pv = 1 (2 )

Statements 2 + 48 / 4 6 2 5 + 12 / 2 2 5 2 + 48 / (4 6) (2 5) + 12 / (2 2) 5 2 + 48 / 24 10 + 12 / 4 5 2 + (48/24) 10 + (12/4) 5 2 + 2 10 + 3 5 2 + 2 + ( 10) + 3 + ( 5) 8

U 1

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