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A fair sortition trial is carried out, and one of the candidates is assigned the number 32,041. If each digit can be chosen from 0-4, and if each of the possible sequences is assigned to a candidate, how many candidates are there? a. 4
b. 5
c. 625
d. 1,024
e. 3,125

Respuesta :

meerkat18
we can use the fundamental counting theory to determine the number of possible ways in which a 5-digit can be assigned from zero to four. In this case, the first to fifth digit can be assigned from zero to four. Hence the sequence is 5*5*5*5*5 equal to D. 3125
adefioyelaoye

3,125 will be the number of candidates present in the sequence and is denoted as option E.

What is a Digit?

This is referred to as a symbol which represents a number and examples include 1, 2 etc.

In this case, the first to fifth digit can be assigned from zero to four which makes the sequence is 5×5×5×5×5  which is therefore equal to 3125.

Read more about Digit here https://brainly.com/question/13124157

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