B(x): x is a bee. F(x): x is a flower. L(x, y): x loves y All bees love all flowers which one from this Group of answers is the correct a. (∀x)(B(x) → [(∃y)(F(y) ∧ L(x, y)] b. (∀x)(B(x) → [(∀y)(F(y) ∧ L(x, y)] c. (∀x)(B(x) → [(∀y)(F(y) → L(x, y)] d. (∀x)(B(x) ∧ [(∃y)(F(y) → L(x, y)]
B(x): x is a bee. F(x): x is a flower. L(x, y): x loves y All bees love all flowers which one from this Group of answers is the correct a. (∀x)(B(x) → [(∃y)(F(y) ∧ L(x, y)] b. (∀x)(B(x) → [(∀y)(F(y) ∧ L(x, y)] c. (∀x)(B(x) → [(∀y)(F(y) → L(x, y)] d. (∀x)(B(x) ∧ [(∃y)(F(y) → L(x, y)]
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Question
Using the predicate symbols shown and the appropriate quantifiers, write each English language statement as a predicate wff. (The domain is the whole world.)
- B(x): x is a bee.
- F(x): x is a flower.
- L(x, y): x loves y
All bees love all flowers
which one from this Group of answers is the correct
a. (∀x)(B(x) → [(∃y)(F(y) ∧ L(x, y)]
b. (∀x)(B(x) → [(∀y)(F(y) ∧ L(x, y)]
c. (∀x)(B(x) → [(∀y)(F(y) → L(x, y)]
d. (∀x)(B(x) ∧ [(∃y)(F(y) → L(x, y)]
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