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find the unit sample response, h(n).

In this problem, we begin by noting that S(n) = u ( n ) - u(n - 1) Therefore, the unit sample response, h ( n ) ,is related to the step response, s ( n ) , as follows:

public static String factor(int n) { public static String factor(int n) { String primes=""; int p = next(); while (n > 1) { if (n%p==0) { primes += (primes.length()==0 "":"*") + p; n /= p; } else p = next(); if (p == -1) { primes += " OVERFLOW"; break; }

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Thus, given s(n), we have h ( n ) = s ( n ) - s(n - I)

I)(;)

} setLast(); return primes; }

java.util.Date today = new java.util.Date(); The variable today is a reference to the object, as shown in

u(n - I )

public class TestGoldbach { public static void main(String[] args) { Primes.setSize(1000); System.out.println("4 = 2+2"); for (int n = 6; n < 100; n += 2) { System.out.print(n); for (int p = 3; p <= n/2; p += 2) { if (Primes.isPrime(p) && Primes.isPrime(n-p)) { System.out.print(" = "+p+"+"+(n-p)); } } System.out.println(); } } } public class TestFermat { public static void main(String[] args) { Primes.setSize(1000); for (int p = 0; p < 5; p++) { int n = (int)Math.pow(2,Math.pow(2,p)) + 1; if (Primes.isPrime(n)) { System.out.println("p = "+p+", n = 2^2^p = "+n); } } } } public class TestBabbage { public static void main(String[] args) { Primes.setSize(1000); for (int x = 0; x < 50; x++) { System.out.print(x); int n = x*x + x + 41; if (Primes.isPrime(n)) { System.out.println("\t"+n+" is prime"); } else { System.out.println(); } } } } public class TestTwinPrimes { public static void main(String[] args) { Primes.setSize(1000); int n = Primes.next(); while (n < 0.9*N) { if (Primes.isPrime(n+2)) { System.out.println(n + "\t" + (n+2)); } n = primes.next(); } } }

- 2(n -