anonymous
  • anonymous
De morgan's laws to write the negation of the following statement. He is not in Canada, or he does not fly to montreal. a. He is in Canada, and he flies to montreal. b. He is in Canada, or he flies to montreal. c. If he is in Canada, then he flies to montreal. d. He is not in Canada, or he flies to montreal.
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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schrodinger
  • schrodinger
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Jhannybean
  • Jhannybean
He is not in canada = p he does not fly to montreal = q Your statement = ( p v q ) Negating the statement : ~( p v q )
anonymous
  • anonymous
so im not sure if it would be c. or d.
anonymous
  • anonymous
I know that ~ means "not" and "v" means "or"

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Jhannybean
  • Jhannybean
You are correct, so just negate both of the statements individually.
Jhannybean
  • Jhannybean
The conjunction, "or", does not change though.
anonymous
  • anonymous
so it would be b.?
Jhannybean
  • Jhannybean
That's what i'm getting.
phi
  • phi
it is a bit more intuitive if you define p = In Canada q= flies to Montreal so the statement can be written (not p) or (not q) use De Morgan's Law to write that as not (p and q) now negate that statement: not not (p and q) becomes p and q look for In Canada and flies to Montreal
anonymous
  • anonymous
so A.
phi
  • phi
more importantly, can you follow what I did?
anonymous
  • anonymous
yes so you took out the negation and added the conjunction
Jhannybean
  • Jhannybean
@phi why would or change to and?
anonymous
  • anonymous
you guys are confusing me lol
phi
  • phi
DeMorgan's Law https://en.wikipedia.org/wiki/De_Morgan's_laws
Jhannybean
  • Jhannybean
Ohhh.... I had missed somethign.
anonymous
  • anonymous
so the finalized answer is A

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