Every True Upper Bound

Let f(n)=3nlog⁡2n+50n+7f(n) = 3n \log_2 n + 50n + 7. More than one statement below is true. Select every true one.

A

f(n)∈o(nlog⁡n)f(n) \in o(n \log n)

B

f(n)∈Ω(n2)f(n) \in \Omega(n^2)

C

f(n)∈Θ(nlog⁡n)f(n) \in \Theta(n \log n)

D

f(n)∈O(nlog⁡n)f(n) \in O(n \log n)

E

f(n)∈O(n2)f(n) \in O(n^2)

F

f(n)∈O(n)f(n) \in O(n)