مسئله ۳: إذا كانت )rp_~(~ = « و = p KB، )vq(^(~qrأثبت من خلال طريقة التحليل )إثبات قائم على التناقض( ما إذا كان KB | = a صحيح ؟ Question 3: If a = ~(~p v ~r) and KB = (p vq)^(~qvr), prove by the analysis method (proof based on contradiction) whether KB | = a is correct? مسئله ۴: إذا كانت a = )r )p و = (p KB، )rvq)^(~q v أثبت من خلال طريقة التحليل )إثبات قائم على التناقض( ما إذا كان = | KB صحيح؟ Question 4: If a = ~(~p v ~r) and KB = (p vq)^(~q vr), prove by the analysis method (proof based on contradiction) whether KB | = a is correct? KB = (p )r = )qv ، أثبت باستخدام طريقة التحليل )إثبات قائم على التناقض( ما ^~p g a = ~q S Is!:0 مسئله S KB | = a 5 3! Question 5: If a = ~q and KB = (p = (q v r) ^~p, prove using the analysis method (proof based on contradiction) whether KB | = a is correct?
مسئله ۳: إذا كانت )rp_~(~ = « و = p KB، )vq(^(~qrأثبت من خلال طريقة التحليل )إثبات قائم على التناقض( ما إذا كان KB | = a صحيح ؟ Question 3: If a = ~(~p v ~r) and KB = (p vq)^(~qvr), prove by the analysis method (proof based on contradiction) whether KB | = a is correct? مسئله ۴: إذا كانت a = )r )p و = (p KB، )rvq)^(~q v أثبت من خلال طريقة التحليل )إثبات قائم على التناقض( ما إذا كان = | KB صحيح؟ Question 4: If a = ~(~p v ~r) and KB = (p vq)^(~q vr), prove by the analysis method (proof based on contradiction) whether KB | = a is correct? KB = (p )r = )qv ، أثبت باستخدام طريقة التحليل )إثبات قائم على التناقض( ما ^~p g a = ~q S Is!:0 مسئله S KB | = a 5 3! Question 5: If a = ~q and KB = (p = (q v r) ^~p, prove using the analysis method (proof based on contradiction) whether KB | = a is correct?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
Transcribed Image Text:مسئله 1: حول o q( )q= (r p~( = إلى عبارة شرط Horn.
Question 1: Convert (~p v q) = (r = q) to the Horn Clause phrase.
مسئله ۲: قم بتحويل p = (q )^r إلى وجه الطبيعي ل لموصول )CNF(.
Question 2: Convert p e ~(g ^r) to Conjunctive Normal Form (CNF).
مسئله ۳: إذا كانت )~rp_v~(~ = « و = (p KB، )rvq)^(~q v أثبت من خلال طريقة التحليل )إثبات قائم على التناقض(
ما إذا كان = | KB صحيح؟
Question 3: If a = ~(~p v ~r) and KB = (p vq)^(~qvr), prove by the analysis method (proof based on
contradiction) whether KB | = a is correct?
مسئله ۴: إذا كانت )rp~( = « و = KB، (pvq)^(q )vrأثبت من خلال طريقة التحليل )إثبات قائم على التناقض(
ما إذا كان KB | = a صحيح؟
Question 4: If a = ~(~p v ~r) and KB = (p v q)^(~q vr), prove by the analysis method (proof based on
contradiction) whether KB | = a is correct?
KB = p (r = (q ، أثبت باستخدام طريقة التحليل )إثبات قائم على التناقض( ما
Lo
^~pg a = ~q iS 1:0 lim
S KB | = a s5 1s!
Question 5: If a = ~q and KB = ( p
(q vr)
p, prove using the analysis method (proof based on
contradiction) whether KB | = a is correct?
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