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Mathematics 21 Online
OpenStudy (anonymous):

Use De Morgan’s laws to determine whether the two statements are equivalent. 10. ∼(p ∨ ∼q), ∼p ∧ q

OpenStudy (swissgirl):

Shld we be using truth tables?

OpenStudy (anonymous):

yea

OpenStudy (swissgirl):

uuggghhhhh thats annoying on here okkk its not that terrible

OpenStudy (swissgirl):

Like u may have to stretch ur imagination to see the boxes

OpenStudy (swissgirl):

p q ~q pv~q ~(pv~q) T T F T F F T F F T T F T T F F F T T F ----------------------------------------- p q ~p ~p^q T T F F F T T T T F F F F F T F

OpenStudy (swissgirl):

Alrighty there you go This kinda just simple stuff u shld be able to do this on ur own What course r u taking?

OpenStudy (swissgirl):

btw we didnt use de morgan's laws we used truth tables so i kinda doubt this is what the question wanted

OpenStudy (anonymous):

Of that graph the two statments are not equivalent then. Right

OpenStudy (swissgirl):

ummm well ulook at the answers the last row of each truth table r they the same?

OpenStudy (anonymous):

no

OpenStudy (swissgirl):

Yes they r the last column of both r: F T F F

OpenStudy (anonymous):

ok.thankyou

OpenStudy (swissgirl):

What class is this?

OpenStudy (anonymous):

geometry mat1500

OpenStudy (swissgirl):

ummmm HS or university?

OpenStudy (anonymous):

university

OpenStudy (swissgirl):

cuzzz I am not sure we shld be using truth tables I think we were suppossed to use de morgans laws

OpenStudy (swissgirl):

what do u think?

OpenStudy (anonymous):

the question says de morgans law

OpenStudy (anonymous):

In the book it has truth table s well

OpenStudy (swissgirl):

~(p v ~q) using De morgans laws becomes ~p ^ ~(~q) = ~p ^q

OpenStudy (swissgirl):

How about u show both

OpenStudy (anonymous):

okay that will work

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