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Thus in Fig. 9-19, where BM is a median, the area of ^AMB equals the area of ^BMC since they have congruent bases (AM > MC) and common altitude BD.

2.6 Let h ( n ) be the unit sample response of a low-pass filter with a cutoff frequency o, What type of filter has a unit sample response g(n) = (- l)"h(n) If a filter with a unit sample response h ( n ) is implemented with a difference equation of the form

Fig. 9-19

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how should this difference equation be modified to implement the system that has a unit sample response g ( n ) = (- 1)" h(n)

Given that g(n) = (- l)"h(n), the frequency response G(eJU)is related to the frequency response of the low-pass filter, H(eJU), follows: as

PRINCIPLE 4:

Substitute 6x for y in the equation of the curve, 3x 2 x(6x) + 4(6x)2 = 141 3x 2 6x 2 + 144x 2 = 141 141x 2 = 141 x2 = 1 x = 1 Hence, ( 1, 6) is another point for which the slope of the tangent line is zero.

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Therefore, G(ejU)is formed by shifting ~ ( e j " ) frequency by 7r. Thus, if the passband of the low-pass filter in is lo[ 5 w,, the passband of G(ejU)will be n - w, < Iwl n . As a result, it follows that g(n) is the unit sample response of a high-pass filter.

Triangles are equal in area if they have a common base and their vertices lie on a line parallel to the base.

If a filter with a unit sample response h(n) may be realized by the difference equation given in Eq. (2.7). the frequency response of the filter is

Fig. 9-20

H(eJw) =

Given: Trapezoid ABCD (BC i AD) Diagonals AC and BD To Prove: Area(^AEB) area(^DEC) Plan: Use Principle 4 to obtain area(^ABD) Then use the Subtraction Postulate.

Because eJkn (- I)), =

16.2 If y = f (x) is a function satisfying the equation x 3 y2 2x + y3 = 36, nd a formula for the derivative dy/dx.

area(^ACD).

That is. the coefficients a(k) and b(k) fork odd are negated,

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Let H ( e J m )be the frequency response of an ideal low-pass filter with a cutoff frequency wc as shown in the figure below.

PROOF:

Assume that the phase is linear, #h(w) = -now. Determine whether or not it is possible to find an input x(n) and a cutoff frequency w, < n that will produce the output

Statements 1. BC i AD 2. Area(^ABD) 3. Area(^AED) 4. Area(^AEB) area(^ACD) area(^AED) area(^DEC) 1. Given

Dx (x 3 y2 2x + y3 ) = Dx (36) Dx (x 3 y2 ) 2Dx (x) + Dx (y3 ) = 0 x 3 Dx (y2 ) + y2 Dx (x 3 ) 2(1) + 3y2 x 3 2y dy dx dy =0 dx dy + y2 (3x 2 ) 2 + 3y2 =0 dx (2x 3 y + 3y2 ) dy = 2 3x 2 y2 dx dy 2 3x 2 y2 = 3 dx 2x y + 3y2

1 = 0

Reasons 2. Triangles have equal area if they have a common base and their vertices lie on a line parallel to the base. 3. Identity Postulate 4. Subtraction Postulate

n=0,1,

9.10 Proving an equal-areas problem stated in words Prove that if M is the midpoint of diagonal AC in quadrilateral ABCD, and BM and DM are drawn, then the area of quadrilateral ABMD equals the area of quadrilateral CBMD.

..., 2 0

16.3 If y = f (x) is a differentiable function satisfying the equation x 2 y3 5xy2 4y = 4 and if f (3) = 2, nd the slope of the tangent line to the graph of f at the point (3, 2).

Therefore, Y ( d o ) must be equal to zero for w,. 5

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