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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

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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.

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