Question

Let p and q be the following statements. p: Ravi is going to work on Monday. q: We are going to the museum. Consider this argument Premise 1: If Ravi is going to work on Monday, then we are going to the museum. Premise 2: Ravi is not going to work on Monday. Conclusion: Therefore, we are not going to the museum. (a) Write the argument in symbolic form. Premise 1: р 9 Premise 2: 0 Conclusion: - 0 DAD OVO X ? (b) We can express the given argument as a conditional statement in this form. ((Premise 1) ^ (Premise 2)) - Conclusion Based on the symbolic form you entered in part (a), a conditional statement of the above form is shown in the truth table. Complete the truth table. Use T for true and F for false. You may add more columns, but those added columns will not be graded Continue

Answer 1

q: We are then we are given P: Ravi is going to work on Monday to the going museum. Premise 1 ff Ravi is going to work on Monday, going to the mureum Premine 2: Ravi is not going to the museum. Solution first premine is a If - then statement and a if then statement written p implies a ie ifp then also le pq which in logicelly equivallent to not up vq por pq T up v q P. T F F T F pttru T Т. T T TI Second polemine is negation of p. le up (6) Let poreminel - p , and poremipe 2 = 0 p> q (p-9 (np) - then up FFFFF I F T T T E F

when both the premine are true ie [ conclude from past ] р» у up b. conclusion T T T T T Т. our conclusion is true, Hence, auquenent is valid.