Could you explain or convert each of the code , symbols used in the following solution?
For example what would "i$" mean for me?
i=1 TO LEN(i$) etc
What would j mean for me? etc
i + 1 TO 1 STEP - 1 etc
MOD 3) = 0 THEN PRINT MID$(i$, i, j) etc
Given a string of numbers, identify all of the substrings that form numbers that are divisible by 3. For example, applying the algorithm on the string 37540 should produce the following substrings (not necessarily in this order): 0; 3; 75; 54; 375; 540
1 i$ = "37540" 'input string
2 FOR i = 1 TO LEN(i$) 'loop from 1 to the length of the input string
3 FOR j = LEN(i$) - i + 1 TO 1 STEP -1
4 'loop from the lenght from this point in the string to the end, down to 1
5 IF (VAL(MID$(i$, i, j)) MOD 3) = 0 THEN PRINT MID$(i$, i, j)
6 'using the modulo function, we check if the particular number is
'evenly divisible by 3
7 NEXT j 'end looping
8 NEXT i 'end looping
For example: 5469
therefore 5469 is evenly divisible by 3 or 5469 MOD 3 = 0
i$ is a string,
LEN(i$) is length of the string,
if i$ = "37540"
Len(i$) is 5
so For i = 1 to Len(i$) means
i is an integer and it is initialized to 1
and it loops from 1 to 5 increasing i value each time by 1
In the loop there is another loop
FOR j = LEN(i$) - i + 1 TO 1 STEP -1
means j is an integer which is initialized to 5 - ...
Codes and symbols are explained.
Select the best modulation/coding scheme for a target BER.
Design a modulation and coding scheme for a wireless communication system. The system requires spectral efficiency 2.4 bits/symbol. 8-PSK modulations and (n=63, k=51, t=2) linear code, (n=63, k=36, t=5) linear block code, (n=63, k=24, t=7) linear block code and (n=63, k=16, t=11) linear block code are to be considered, where t is the number of errors which the code can correct.
The desired bit error rate is 6x10^-5 at Eb/No = 10dB what modulation/coding scheme gives the best performance which meets the specifications?View Full Posting Details