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Find the slope-intercept equation of the tangent line to the graph of the function at the indicated point: 1 x+2 , at x = 1 (a) f (x) = 2 , at x = 2 (b) f (x) = 3 x x 1 Let f (x) = x+2 for all x = 2. Find f ( 2). x 2

If A and B are the acute angles of a right triangle, then sin A cos B cos A sin B tan A 1 tan B tan B 1 tan A

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(h) h ( n ) = a " [ u ( n )- u(n - 100))

Is it true that all memoryless systems are shift-invariant Consider the linear shift-invariant system described by the first-order linear constant coefficient difference equation

A scientific calculator can compute the sine, cosine, and tangent of an angle with the SIN, COS, and TAN buttons, respectively. Make sure the calculator is set to degrees (DEG). For those without a calculator, a table of sines, cosines, and tangents is in the back of this book.

y ( n ) = uy(n - I )

Using the table of sines, cosines, and tangents The following values were taken from a table of sines, cosines, and tangents. State, in equation form, what the values on the first three lines mean. Then use the table at the back of this book to complete the last line.

13.8 13.9

+x(n)

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(a) (b) (c) (d)

Determine the conditions (if any) for which this system is stable. Suppose that two systems, SIand SZ, connected in parallel. are

(a) sin 1 (b) sin 30 (c) sin 60 0.0175; cos 1 0.5000; cos 30 0.8660; cos 60 0.9998; tan 1 0.8660; tan 30 0.5000; tan 60 0.0175 0.5774 1.7321

( a ) If both S, and Sz are linear, shift-invariant, stable. and causal, will the parallel connection always be linear,

(c) If both S I and S2 are shift-varying, will the parallel connection necessarily be shift-varying

(d) In the table of trigonometric functions, the cosine value 0.3420 is on the 70 line; hence, the angle measures 70 . Then, from the table, sin 70 0.9397 and tan 70 2.7475.

13.10 The parabola in Fig. 13-2 is the graph of the function f (x) = x 2 4x. (a) Draw the graph of y = | f (x)|. (b) Where does the derivative of | f (x)| fail to exist

h ( n ) = 36(n - 3)

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Finding angle measures to the nearest degree Find the measure of x to the nearest degree if (a) sin x 0.9235; (b) cos x (c) tan x 25 / 10 or 0.2236. Use the table of trigonometric functions.

Find the response of this system to the input x ( n ) = u(n - I). A linear shift-invariant system has a unit sample response

Differences (a) sin 68 0.9272 sin x 0.9235 sin 67 0.9205 (b) cos 32 0.8480 cos x 0.8400 cos 33 0.8387 (c) tan 13 0.2309 tan x 0.2236 tan 12 0.2126 S 0.0037 S 0.0030 S 0.0080 S 0.0013 S 0.0073 S 0.0110 Since sin x is nearer to sin 67 , m x

h(n)= u(-n)

21 25

Fig. 13-2

A-(n)= ( i ) " r c ( n )

or 0.8400;

The step response of a system is defined as the response of the system to a unit step u ( n ) .

( a ) Let s ( n ) be the step response of a linear shift-invariant system. Express s ( n ) in terms of the unit sample response h ( n ) , and find s ( n ) when h ( n ) = u ( n ) u(n 6 ) .

With a calculator, the above answers can be found with the inverse sine (sin 1), inverse cosine (cos 1), and inverse tangent (tan 1). These usually require first pressing the 2nd or INV button and then SIN, COS, or TAN.

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