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state whether b ∈ {a b c d e f} is a true statement if not explain
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True
How did you figure that out? I am not grasping any of this yet?
Because B is a member of the set {a,b,c,d,e}
Translation: Do you see b in here? {a,b,c,d,e}
\[b \in \{a,\color{red}{ b}\color{black}, c, d, e, f\}\]
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Ok so if the letter before the brackets is in the brackets then it is a true equation.
it is a true statement...it is not an equation
E = Is a member of
\(\in\) = "is a member of"
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