Pick a "Domain name" This typically represents a company name. It can be fictional or something familiar to you Any single word or phrase No spaces or special characters (For example, it cannot be something like Bow&Valley#College, but it can be like BowValleyCollege) The maximum length is 63 characters, but for this assignment use shorter names up to 16 characters, as NetBIOS does not allow for more than 16. Provide the forest name for the domain Part 2 Pick a "server name" that fits these criteria: This typically represents a Domain Controller, so try to pick a name that fits a theme (for example a fruit theme: Orange, Banana, Pear, Lemon) Must be any single word or phrase No spaces or special characters The maximum length is 63 characters, but use shorter names up to 15 characters for easier typing. The computer should have a name that is different from any other computer name on the local network or in the domain. (that is, this name must be unique from any other computer in the lab) Part 3 User name Provide a username that you will use (other than Administrator) It can be your own name or a fictional name Part 4 IP address details Chose an IPv4 address range for your DHCP server Use only private IP addresses Use only a Class C IP range Select one IP in that range for your Windows server Provide the Subnet mask Provide the default gateway address.

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2. Define the entropy of a discrete source S with probabilities pk, k= 0, 1, ..., K-1, as K-1 K-1 H(S) - Poge (2)--Poga (6). log2 log k=0 (a) Show that K-1 H(S) - log K = log(e) Piln (m). k=0 (b) Let f (x) = ln(x) - (x-1). By using calculus on f(x) show that In(x) (x-1), x>0 with equality at x = 1. (c) Using the result in part (b) above in part (a), show that H(S) log(K) with equality if and only if p = 1/K, k = 0, 1,... .K - 1. 2. Define the entropy of a discrete source S with probabilities pk, k= 0, 1, ..., K-1, as K-1 K-1 H(S) - Poge (2)--Poga (6). log2 log k=0 (a) Show that K-1 H(S) - log K = log(e) Piln (m). k=0 (b) Let f (x) = ln(x) - (x-1). By using calculus on f(x) show that In(x) (x-1), x>0 with equality at x = 1. (c) Using the result in part (b) above in part (a), show that H(S) log(K) with equality if and only if p = 1/K, k = 0, 1,... .K - 1.