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i think it's b but i ain't sure
@OLIVER69 can you help?
You're close \(\downarrow\) Probability: \(probability = \dfrac{specific~ribbon}{total~ribbons}\) So in this case, your probability is for the yellow ribbons, which is 12, and the total amount of ribbons is 22, so \(\dfrac{12}{22}\), which is \(\dfrac{6}{11}\) Now, event probability goes by such: \(0-33\%: unlikely\) \(33-66\%: neither\) \(66-100\%: likely\) In this case, \(\dfrac{6}{11}\) is equal to \(0.\overline{54}\) which is \(54\%\). Which is below 66%, making your event neither likely nor unlikely to occur.
@extrinix wrote:
You're close \(\downarrow\)
Probability:
\(probability = \dfrac{specific~ribbon}{total~ribbons}\)
So in this case, your probability is for the yellow ribbons, which is 12, and the total amount of ribbons is 22, so \(\dfrac{12}{22}\), which is \(\dfrac{6}{11}\)
Now, event probability goes by such:
\(0-33\%: unlikely\)
\(33-66\%: neither\)
\(66-100\%: likely\)
In this case, \(\dfrac{6}{11}\) is equal to \(0.\overline{54}\) which is \(54\%\).
Which is below 66%, making your event neither likely nor unlikely to occur.
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