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Suppose that we knew that the following two lines were true: (p^q) {p-p} (pvq) (p^q) {q-p} (pVg) ← What can we conclude from these two lines? (p^q) {if (p) then p = ¯p; else q = p} (pVg) (p^g) {if (g) then p-p; else q-p} (pVg) Op {if (g) then p = p; else q -p} (pVg) p; else q p} (pVg) ← Og {if (p) then p =

Suppose that we knew that the following two lines were true: (p^q) {p-p} (pvq) (p^q) {q-p} (pVg) ← What can we conclude from these two lines? (p^q) {if (p) then p = ¯p; else q = p} (pVg) (p^g) {if (g) then p-p; else q-p} (pVg) Op {if (g) then p = p; else q -p} (pVg) p; else q p} (pVg) ← Og {if (p) then p =

Advanced Engineering Mathematics
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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Suppose that we knew that the following two lines were true: (p^q) {p-p} (pVq) (p^q) {q-p} (pvq) What can we conclude from these two lines? O (p^ q) {if (p) then p-p; else q O (p^ q) {if (q) then p = p; else q Op {if (q) then p-p; else q = ¯p} Oq {if (p) then p = p; else q¬p} p} (pv q) p} (pvq) (p V q) (pv q)
Transcribed Image Text:Suppose that we knew that the following two lines were true: (p^q) {p-p} (pVq) (p^q) {q-p} (pvq) What can we conclude from these two lines? O (p^ q) {if (p) then p-p; else q O (p^ q) {if (q) then p = p; else q Op {if (q) then p-p; else q = ¯p} Oq {if (p) then p = p; else q¬p} p} (pv q) p} (pvq) (p V q) (pv q)
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