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This program prints the solution to the Towers of Hanoi problem of moving three disks from peg A to peg C via peg B:

3. 4.

The output is:

zJ :

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15

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Move Move Move Move Move Move Move top top top top top top top disk disk disk disk disk disk disk from from from from from from from peg peg peg peg peg peg peg A A C A B B A to to to to to to to peg peg peg peg peg peg peg C. B. B. C. A. C. C.

t ( ~ )2 =

If the system function has a zero at z = j, and H(z)~;=,= 1, find h(n).

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public class TestHanoiTowers { public static void main(String[] args) { HanoiTowers(3, 'A', 'B', 'C'); } public static void HanoiTowers(int n, char x, char y, char z) { if (n==1) { // basis System.out.printf("Move top disk from peg %c to peg %c.%n", x, z); } else { HanoiTowers(n-1, x, z, y); // recursion HanoiTowers(1, x, y, z); // recursion HanoiTowers(n-1, y, x, z); // recursion } } }

To solve the problem for three disks, the call at line 3 passes 3 to n, 'A' to x, 'B' to y, and 'C' to z. Since n > 1, line 10 executes next, passing 2 to n, 'A' to x, 'B' to z, and 'C' to y. Again, since n > 1, line 10 executes next, passing 1 to n, 'A' to x, 'B' to y, and 'C' to z. In that call, n = 1, so line 8 executes, printing the first line of output:

+ 0 . 5 ~ + 0.8z-')(l + 0 . 4 2 ' '

0.5~-~)

CHAP. 9]

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That call returns to where the previous call left off at line 10, proceeding to line 11, where n = 2, x = 'A', y = 'C', and z = 'B'. That prints the second line of output:

how many other sequences are equal to zero for n < 0 and n r 5, have the same initial value as x(n), and have the same phase

The output is:

Find another causal FIR filter with h(n) = 0 for n > 4 that has the same frequency response magnitude.

Then line 12 executes, this time passing 1 to n, 'C' to x, 'A' to y, and 'B' to z. In that call, n = 1 again, so line 8 executes, printing the third line of output:

A causal and stable allpass filter has a unit sample response that is real. The system function contains three poles, one of which is at z = 0.8. If H(z) has a zero at z = 2e'"I4, what is H(z) A linear shift-invariant system has a system function

Move Move Move Move Move Move Move top top top top top top top disk disk disk disk disk disk disk from from from from from from from peg peg peg peg peg peg peg A A C A B B A

If H(z) is an allpass filter, what is the relationship between the numerator coefficients h ( k ) and the denominator coefficients u(k)

That call returns to where the second recursive call had left off at line 12. Since that is the last executable statement in the method, it also returns, back to where the first recursive call had left off at line 10. So it proceeds to line 11 with n = 3, x = 'A', y = 'B', and z = 'C'. That prints the fourth line of output:

What can you say about the poles and zeros of a minimum phase system H,,,(z) if there is an allpass system H,,(z) such that Hmm(z)Hap(z) = Hipl:z) where H,,(z) is a causal (generalized) linear phase system