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Inverse function, 293, 310 trigonometric functions, 203, 227 Irrational numbers, 90 Irreducible quadratic factors, 340 Law of cosines, 207 Law of the mean, 137 Law of sines, 212 Laws of exponents, 125 Least-square principle, 193 Left-hand derivative, 103 Leibniz, Gottfried von, 253 L H pital s rule, 301 Limit of a function, 63, 68 in nite, 72 at in nity, 74 one-sided, 71 Limits of integration, 248 Line: point-slope equation, 28 slope-intercept equation, 29 Linear factors, 340 and roots of polynomials, 55 Logarithm: to the base a, 299 to the base e, 293 common, 299 natural, 285 Logarithmic differentiation, 289 m (slope), 25 Marginal cost, 155 Marginal pro t, 155 Mathematical induction, 100 Maximum: absolute, 111 relative, 110 Mean value, 255 Mean-value theorem: for derivative, 138 for integrals, 255 Midpoint formula, 11 Midpoint rule, 262 Minimum: absolute, 111 relative, 111 Natural logarithm, 285 tables, 352 Newton, Isaac, 253 Newton s method, 166 Normal line, 95 Null set, 20 Odd function, 54 One-one function, 309

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is implemented on a 16-bit fixed-point processor. If sums of products are accumulated prior to rounding, find the variance of the round-off noise at the output of the filter.

1 (b) BD and AF are medians of nABC. Hence by Principle 6, x = 2 (16)

H (z) =

is implemented in direct form I1 using 16-bit fixed point arithmetic. Assuming that all sums of products are accumulated prior to rounding, find the quantization noise power at the filter output.

3(7)

To minimize the effects of round-off noise, what is the best pairing of poles and zeros into second-order sections for the system (1 0 . 9 ~ - ~ ) ( 12.4cos(0.75n)z-' 1.44~-~) H(z) = (1 - 1.4 cos(O.251r)z-' 0.49r2)(1 - 1.8 cos(O.9lr)z' 0.8 1 z r Z )

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The two intersection points are shown in Fig. 5-4. Notice that we could have solved 13x 2 + 54x + 45 = 0 by factoring the left side, (13x + 15)(x + 3) = 0 However, such a factorization is sometimes dif cult to discover, whereas the quadratic formula can be applied automatically.

(c) CD is the median to hypotenuse AB; hence by Principle 5, CD CD and AF are medians of nABC; hence by Principle 6, x

8.44 8.45

2 3 (15)

8.54 8.55 8.56

1 3 (15)

G ( z ) = H (z2).

5.3 Find the perpendicular distance from the point P(2, 3) to the line L :

The system function will have generalized linear phase, H ( z ) = fz-PH(z-I).

Given: Quadrilateral ABCD E, F, G, and H are midpoints of AD, AB, BC, and CD, respectively. To Prove: EFGH is a ~. Plan: Prove EF and GH are congruent and parallel.

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The variance of the output noise will be larger if the pole closest to the unit circle is the second filter in the cascade. Thus, the output noise variance will be larger if the order of the cascade is reversed. (a) a = 2.70;. (b) o = 2.20:. : : The variance of the output noise is simply the noise variance, a = .h2-2B = 12-'O : 12

PROOF:

= 0.20770; where 0 = h2-30. :

1. 2. 3. 4. 5. 6.

8.61 8.62 8.63 8.64

Let the perpendicular from P to L hit L at the point X (see Fig. 5-5). If we can nd the coordinates of X, then the distance PX can be computed by the distance formula (2.1). But X is the intersection of line L with line M through P perpendicular to L . The slope-intercept equation of L is 1 y = x+1 3

Statements Draw BD. E, F, G, and H are midpoints. EF i BD and GH i BD 1 1 EF 2 BD and GH 2 BD EF i GH EF > GH EFGH is a ~.

1 O.~Z-~ 1 - 2.4 cos(0.75n)z-I Hl(z) = and H2(z) = 1 - 1.4cos(0.25n)z-' 0.49zr2' 1 - 1.8cos(0.9n)z-I

1. 2. 3. 4. 5. 6.

9

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