Hi!!! x) How do you make a inverse, converse, and contrapositive statement from this sentence. And also have a counter example if it is correct? Conditional statement: If it is a furlough friday, then we don't go to school.
I mean counter example if it is not correct....my badness....
p -> q inverse: -p -> -q converse: q -> p contraP: -p -> -p
i think inverse and converse should be the switched. the inverse of a function gets you back to the original right?
So for inverse: If it is a furlough friday, then we do not go to school?
Break sentence into parts p = It is a furlough friday q = we don't go to school then do as amistre did to rewrite sentences
inverse: If it is [not] a furlough friday, then we [do] go to school.
i guess logic just has to be backwards :)
Just to correct the above post: Statement: \(p \to q\) Contrapositive: \(\neg q \to \neg p\)
..... yeah, that one. I am sooo gonna teach these fingers a lesson when I get home ...
Converse: If we do not go to school, then it is not a furlough friday?
If [we don't go to school] then [it is a furlough friday].
Converse?
yep, remember to keep your propositions intact
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