Chart: Please help answer this question using the chart and information given. iv VrVy(star(r) A -shade(r) A next_to(r, y) → shade(y) A circ(y))v Vy3r next to(x, y) A shade(r)Vvi 3xVy next to(r, y) A shade(x) aegUsing the following predicates:square (x) is true if x is a square (otherwise it is false)star (x) is true if x is a star (otherwise it is false)circ(x) is true if x is a circle (otherwise it is false)shade (x) is true if x is shaded (otherwise it is false)next to(x, y) is true if x and y are adjacent horizontally, vertically or diagonally. This relation isnot reflexive for any object.For each of the statements below, determine whether the statement is true or false. You neednot justify your response.

(iv) ∀x∀ystarx∧¬shadex∧ next_tox,y→shadey∧circy The statement is true. The above statement means…

Answered: iv Vrvy(star(r)^ ¬shade(r) A next_to(x,…

iv Vrvy(star(r)^ ¬shade(r) A next_to(x, y) → shade(y) A circ(y)) v Vy3r next to(r, y) A shade(r) vi 3rVy next_to(x, y) A shade(r)

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 10CT: Statement P and Q are true while R is a false statement. Classify as true or false:...

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Question

Chart: Please help answer this question using the chart and information given.

iv VrVy(star(r) A -shade(r) A next_to(r, y) → shade(y) A circ(y))
v Vy3r next to(x, y) A shade(r)
V
vi 3xVy next to(r, y) A shade(x)

a
e
g
Using the following predicates:
square (x) is true if x is a square (otherwise it is false)
star (x) is true if x is a star (otherwise it is false)
circ(x) is true if x is a circle (otherwise it is false)
shade (x) is true if x is shaded (otherwise it is false)
next to(x, y) is true if x and y are adjacent horizontally, vertically or diagonally. This relation is
not reflexive for any object.
For each of the statements below, determine whether the statement is true or false. You need
not justify your response.

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