can anyone help with conditional statements
@hartnn
On one condition? Haha... Let's see it ^_^
ok let me type it
given the statement "when it rains it pours " the related statement if it pours then it rains ' it is A.converse B.inverse C.contrapositive D.none of the above
Okay... this is a one-hit question, and since anything that amounts to giving a direct answer is frowned upon, allow me this subtler hint instead ^_^ If we have the conditional statement "If A, (then) B" then its... CONVERSE is "If B, (then) A" INVERSE is "If not A, (then) not B" CONTRAPOSITIVE is "If not B, (then) not A" Given these, which one fits your question the best? ^_^
contrapositive i think
keep in mind the presence of the 'not's...
Here's a more direct hint: CONDITIONAL : If it is a tomato, then it is a fruit. CONVERSE : If it is a fruit, then it is a tomato. INVERSE : If it is not a tomato, then it is not a fruit. CONTRAPOSITIVE: If it is not a fruit, then it is not a tomato.
converse
You got it :)
can u help with more
two conditional statements with the same truth table are equivalent A.True B.false
It can only be one or the other, lol. What do you think?
True
Of course it is haha
given the statement "if your happy ,clap your hands " the related statement "if you clap your hands ,then your not happy " it is A.converse B.inverse C.contrapositive D.none
i think contrapoisitive
You should really give it a good read.
ohhh inverse
I suspect you're guessing. I will neither agree nor disagree unless you tell me why you picked your answer ^_^
well i thought it was converse because its not B its A
B and A?
yea
Let's have some terms... CONDITIONAL: If A, then B. A here is called the "antecedent" and B is called the "consequent" Now, INVERSE: If not A, then not B. CONTRAPOSITIVE: If not B, then not A. Note that both the inverse and contrapositive negate BOTH the erstwhile antecedent and consequent....
so am i correct ?
I said I will neither agree nor disagree... I'm trying to dissuade you from guessing ^_^ I'm also trying to point you to the correct answer, though. Read through my previous post... carefully :)
since its not b its a so it would be contrapositive
No offense, T, but your explanations aren't making any sense ^_^ Should I define the converse, inverse, and contrapositive again?
Okay... this is a one-hit question, and since anything that amounts to giving a direct answer is frowned upon, allow me this subtler hint instead ^_^ If we have the conditional statement "If A, (then) B" then its... CONVERSE is "If B, (then) A" INVERSE is "If not A, (then) not B" CONTRAPOSITIVE is "If not B, (then) not A" Given these, which one fits your question the best? ^_^
u said that and the question i asked i was given the statement "if your happy ,clap your hands " the related statement "if you clap your hands ,then your not happy " it is A.converse B.inverse C.contrapositive D.none
Okay.... If A, then B. If you're happy, clap your hands. What are A and B here?
A is If you're happy B clap your hands
A is "you're happy" B is "clap your hands" yes. Now, the statement in the question is... If you "clap your hands" then you're not "happy" So, which is this?
A clap you're hands B then you're not happy
No, A is "you're happy" still. And B is "clap your hands"
oh ok my bad
Okay... strong hint. Please do not overlook that in the second statement, only "happy" is negated, but "clap your hands" isn't.
ok
Well? Are you giving it a good deal of thought?
im thinking converse
Why?
wait since its not b its a
If A then B is "If you're happy, clap your hands" If that's the case, then what is "If you clap your hands, then you're not happy" ? Read... carefully :D
contrapositve
would that be correct
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