Statement 1: “If she is stuck in traffic, then she is late.” Statement 2: “If she is late, then she is stuck in traffic.” Statement 3: “If she is not late, then she is not stuck in traffic.” Meg writes, “Statement 3 is the inverse of statement 2 and contrapositive of statement 1.” Cassandra writes, “Statement 2 is the converse of statement 1 and inverse of statement 3.” Which option is true? Answer A.Only Meg is correct. B. Only Cassandra is correct. C. Both Meg and Cassandra are correct. D. Both Meg and Cassandra are incorrec
b
how did get that?
how did u get that lol im sorry i get confused with the whole if p then q if not p then q:/
okaii well inverse means oppoiste right...stament one would be the oppoisite of statement 3 (statement 1 “If she is stuck in traffic, then she is late.” ) (statement 3“If she is not late, then she is not stuck in traffic.” ) your just switching the sentences. and as i look at it more they arte both correct iam sorry
so your answer would be c
thanks:)
was that your right answer :)
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