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At a certain large high school, $58\%$ of all students participate in at least one extra-curricular activity. Dora does not know this, however, and is exploring the issue for herself. One day, she stands at the door to the lunchroom and randomly asks students who are entering if they participate in at least one extra-curricular activity.

What is the probability that a student who participates in at least one extra-curricular activity will be either the $2^\text{nd}$ or $3^\text{rd}$ student that Dora questions?

A

$0.1023$

B

$0.2436$

C

$0.3459$

D

$0.58$

E

$0.7941$

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