28. A code with minimum distance of 10 can correct up to how many errors?Group of answer choices44.556
Question
28. A code with minimum distance of 10 can correct up to how many errors?
Group of answer choices
- 4
- 5
- 6
Solution
The minimum distance of a code, often denoted as d, is used in error detection and correction. The number of errors a code can correct, often denoted as t, is related to the minimum distance by the following formula:
t = (d - 1) / 2
So, if a code has a minimum distance of 10, it can correct up to:
t = (10 - 1) / 2 = 4.5 errors
However, since we can't have half an error, we round down to the nearest whole number. So, a code with a minimum distance of 10 can correct up to 4 errors.
Similar Questions
27. A code with minimum distance of 15 can detect up to how many errors?Group of answer choices105.5147
If the Hamming distance between words c1 and c2 of C error correcting code is 7, can C code correct 4 errors?
Question 9Which of the following is an mistake in code which has not yet been activated?1 pointLatent errorFaultEffective errorFailure
How many errors can the Digital Electronics parity method find in a single word? (A) Single error(B) Double error(C) Triple error(D) Multiple errors
If the code throws an error, in which line will it occur? Enter an integer between 1 and 7, both endpoints included.
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.