Answer:
Given that:
We want to transmit 800 characters/s, where each character is represented by its 7-bit ASCII codeword, followed by an eighth bit for error detection, per character, as in A multilevel PAM wavefrom with M=16 levels is used.
a) the effective transmitted bit rate is number of bit transmitted in unit time , bit/sec
it is given that we want to transmitt 800 character per sec, and each character has 7 bit ASCII code and eigth bit of error correction , ie a total of 8 bit in each character
So total bit per second = 800 x 8 =6400bits/sec
or 6.4 kbits/second
b)Symbol rate can be calculated as R = fslog2(M) where fs is the symbol rate
R = 6400 bits/sec
M=16 levels
therefor symbol rate fs = 6400/log2(16)=6400/4 = 1600
symbol rate =1600bit/sec
We want to transmit 800 characters/s, where each character is represented by its 7-bit ASCII codeword,...
2.3. We wish to transmit a 100-character alphanumeric message in 2 s, using 7-bit ASCII coding, followed by an eighth bit for error detection, per character, as in Problem 2.1. A multilevel PAM waveform with M-32 levels is used. (a) Calculate the effective transmitted bit rate and the symbol rate. (b) Repeat part (a) for 16-level PAM, eight-level PAM, four-level PAM, and PCM (binary) waveforms.
In the last module you learned a formula for calculating bit rate, R = b/t, that is the number of bits divided by the time. This formula expresses the number of bits that are transmitted over a circuit in a given period of time. In practice, however, we are not only concerned with the number bits transmitted, but also with the number of data bits transmitted over a circuit. The data bits are those that the sender decides to send...