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Question
if $n(a)=41$, $n(b)=22$, and $n(acap b)=6$, then what is $n(acup b)$? provide your answer below:
Step1: Recall the formula for \(n(A\cup B)\)
The formula is \(n(A\cup B)=n(A)+n(B)-n(A\cap B)\)
Step2: Substitute the given values
Substitute \(n(A) = 41\), \(n(B)=22\), and \(n(A\cap B)=6\) into the formula:
\(n(A\cup B)=41 + 22-6\)
Step3: Calculate the result
\(41+22 = 63\), then \(63-6=57\)
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