Negate the Following Proposition Using De Morgans Law Dale Is Smart and Funny

Using De Morgan 's laws for logic, write the negation of each proposition in Exercises 73-76. 73. Pat will use the treadmill or lift weights. 74_ Dale is smart and funny. 75. Shirley will either take the bus or catch a ride to school 76. Red pepper and onions are required to make chili.

Using De Morgan 's laws for logic, write the negation of each proposition in Exercises 73-76. 73. Pat will use the treadmill or lift weights. 74_ Dale is smart and funny. 75. Shirley will either take the bus or catch a ride to school 76. Red pepper and onions are required to make chili.

Use De Morgan's laws to find the negation of each of the following statements.
a) Jan is rich and happy.
b) Carlos will bicycle or run tomorrow.
c) Mei walks or takes the bus to class.
d) Ibrahim is smart and hard working.

Okay, so today we will use the Morgan plot. Two, find the negation of each of these statements will start with a statement. Hey, which is that claim? Me. We'll take a job in industry or go to graduate school. So there are two statements here. Quite me will either take a job in industry. Oh, are they will go to graduate school. So it's or they will go to graduate school where? I mean, take a job in industry and G means go to graduate school. So you think the Morgans Law, we will find its negation. So the negation of this statement you think you Morgan's law is equal to the negation of I and the negation of G by the Morgans loss. Therefore, the negation of statement, eh must be play me will not take a job in industry and will not go to graduate school now for part B, we have your Seiko knows Jabba and knows calculus. So we're gonna use she knows Java and she knows calculus. Well, its negation. You think the Morgan flaw, uh, negation of J or the negation of the And this is that Yoshiko does not know Java or she does not know calculus. So for B, we get your chic Oh, does not know Java or calculus. Now we will do, see in a different color. James is young and strong. So James is young and strong, so its negation would be the same as in B. Who would be the negation of, um, James is young and strong is gonna be that saying is not young or he is not strong. Tried that down since it's not young or strong And that is he. No. For day we have Rita will move to Oregon O r. She will move to Washington to find its negation. We again used to morgan slaw, which tell us that Rita will not move to Oregon and she will not moved to Washington. Tried it down. Rita will not move to Oregon and Washington. That's it.

Mm. Find the truth value. Yes. S. Question. So they say that this is equal to so that should buy the P. Or uh not be occupied. Um Since we're dealing with the destruction it will give max of P. P. Fine. Okay. And yeah. Which is value the marks. The truth value for he is ex. So this becomes explain. Yeah. Okay so this means that truth value. Police statement will just be the marks of either X. And it looks My one -X. So here we need let's see we want X to be we're access between. So it has to be between zero and 1. Alright. Truth values after between zero and 1. So where x. So where um zero is necessary equal to X. Less than or equal to one.

Okay, so for the truth value for this disjunction. So in physiologic, this is equal to the max of the dash R. So we know that piers one Or a 0.5 No, And the maximum here is one. This means that the truth value for the statement be or are Is equal to one.

All right. So we're going to use fuzzy logic to find the truth value for these statements. So you know that the conjunction and physiologic is equal to the minimum. Oh, he Thank you. This is equal to the minimum. P is one. The Truth Value for Peace one and the Truth Father for Cues. Great. Okay. And this is equal to which one is the smallest. 3.3. So this means that the truth value for the statement. Thank you. You see, paul, too? 0.3.

3 answers

Suppose X(z) Y(y) is a nonzero solution of the boundary value problem UII +k2 Uyy = 0, 0 < T,y < L u(c,0) = 0, u(z,L) = 0, 0 < € < L u(0,y) = 0, 0 < y < LWhich of the following are correct statements?Remember that in this type of question: there is a penalty in selecting_jn incorrect statement or_ nOf selecting_:correct statementOx(y) sin Fy) for some integerX"+k2AX = 0, 0 < € < L X(z) and Y(y) satisfy and X(0) = 0 fY" +AY = 0, 0 < y < L for some real

Suppose X(z) Y(y) is a nonzero solution of the boundary value problem UII +k2 Uyy = 0, 0 < T,y < L u(c,0) = 0, u(z,L) = 0, 0 < € < L u(0,y) = 0, 0 < y < L Which of the following are correct statements? Remember that in this type of question: there is a penalty in selecting_jn...

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