Question

СРОЧНО! Сообщение длиной 65536 символов занимает в памяти 24 Кбайт. Какова мощность алфавита, который использовался при кодировании?

Answer 1

Кол-во символов=65536, объем=24Кбайт
инф.объем одного символа=24*1024*8бит/65536=3 бита
мощность N=2³=8 символов в алфавите

Answer 2

Calculation of Alphabet Power for Encoding

To determine the power of the alphabet used for encoding, we can start by understanding the given information. We are told that a message with a length of 65536 characters occupies 24 kilobytes of memory.

Based on this information, we can conclude that the message is encoded using a fixed-length encoding scheme, where each character is represented by a fixed number of bits. To calculate the power of the alphabet used for encoding, we need to determine the number of unique characters that can be represented by the given number of bits.

Unfortunately, the search results do not provide a direct answer to this question. However, we can make an educated guess based on the available information.

One of the search results mentions that the number 65536 can be represented using 16 bits This suggests that the encoding scheme used for the message is likely based on a 16-bit representation.

If we assume that each character in the message is represented by 16 bits, we can calculate the number of unique characters that can be represented using this encoding scheme. Since each bit can have two possible values (0 or 1), the total number of unique combinations of 16 bits is 2^16, which equals 65536.

Therefore, it is likely that the power of the alphabet used for encoding the message is 65536.

Please note that this is an educated guess based on the available information, and there may be other factors or considerations that could affect the actual power of the alphabet used for encoding.

Summary: The power of the alphabet used for encoding the message is likely 65536, based on the assumption that each character is represented by 16 bits.