The domain for variable x is the set of applicants for employment. Define the predicates: R(x): x brought a resume to the interview N(x): x arrived on time for the interview J(x): x got the job Select the logical expression that is equivalent to: "Every applicant who did not come on time for the interview or did not bring a resume did not get the job." Ovx(-N(x)-(-R(x)^-J(x))) Ovx((-N(x)v-R(x))→-J(x)) Ox(-N(X)^-R(X)^-J(x)) ((-N(x)v-R(x))^-J(x))
The domain for variable x is the set of applicants for employment. Define the predicates: R(x): x brought a resume to the interview N(x): x arrived on time for the interview J(x): x got the job Select the logical expression that is equivalent to: "Every applicant who did not come on time for the interview or did not bring a resume did not get the job." Ovx(-N(x)-(-R(x)^-J(x))) Ovx((-N(x)v-R(x))→-J(x)) Ox(-N(X)^-R(X)^-J(x)) ((-N(x)v-R(x))^-J(x))
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:The domain for variable \( x \) is the set of applicants for employment. Define the predicates:
- \( R(x) \): \( x \) brought a resume to the interview
- \( N(x) \): \( x \) arrived on time for the interview
- \( J(x) \): \( x \) got the job
Select the logical expression that is equivalent to:
"Every applicant who did not come on time for the interview or did not bring a resume did not get the job."
1. \(\forall x(\lnot N(x) \rightarrow (\lnot R(x) \rightarrow \lnot J(x)))\)
2. \(\forall x((\lnot N(x) \lor \lnot R(x)) \rightarrow \lnot J(x))\)
3. \(\forall x(\lnot N(x) \land \lnot R(x) \rightarrow \lnot J(x))\)
4. \(\forall x((\lnot N(x) \lor \lnot R(x)) \land \lnot J(x))\)
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