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Consider $F(P), Q(P), L(P)$ denotes statements “Printer $P$ is out of service”, “Print job $P$ is queued” and “Print job $P$ is lost” respectively. Then statement “If a job is queued and lost then some printer are out of service” is represented by

  1. $\exists j (Q(j) \wedge L(j)) \rightarrow \forall p F(P)$
  2. $\exists j (Q(j) \vee L(j)) \rightarrow \exists p F(P)$
  3. $\exists j (Q(j) \wedge L(j)) \rightarrow \exists p F(P)$
  4. $\forall j (Q(j) \wedge L(j)) \rightarrow \exists p F(P)$
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sir one request to you please do not post test series question , because of you , when we get same question in test series we skip to solve that particular question and save our time 

sorry to say you sir but its request from gate overflow family 

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Answer would be $C$.

A Job is Queued and lost = $\exists_j(Q(j) \wedge L(j))$

Some Printer are Out of service = $\exists_p(F(p))$

Hence, If "A Job is Queued and lost" then "Some Printer are Out of service" =  $\exists_j(Q(j) \wedge L(j))$ $\rightarrow$  $\exists_p(F(p))$

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