Question

Write the converse of the conditional statement. If the converse is false, give a counterexample. HELP PLEASE
IVE ANSWERED THIS SO FAR 1. A conditional statement is an “if-then” statement. Answer the following questions based on a conditional statement you write. a. Write a conditional statement.
If it is raining outside i'm not going out
b. State the hypothesis and conclusion.
Since its raining outside i am not going out.

Answer 1

wait, is the conditional statement "if it is raining outside, then i'm not going out"?

Answer 2

Yeah

Answer 3

i need help with letter c
c.Write the converse of the conditional statement. If the converse is false, give a counterexample

Answer 4

you got b wrong though

Answer 5

how can i write it? letter b

Answer 6

so do i say
since i heard its raining outside and my conclusion would be i'm not going out since its raining because i dont want to get wet

Answer 7

no, all you have to say is that the hypothesis is "it is raining outside" and the conclusion is "i'm not going out"

Answer 8

do you see what i'm saying?

Answer 9

yeah it makes since but for letter b why am i wrong??

Answer 10

my bad i mean c how can i do it?

Answer 11

letter c

Answer 12

for letter b all you have to write is this.

hypothesis: it is raining outside
conclusion: i'm not going out

Answer 13

http://hotmath.com/hotmath_help/topics/converse-inverse-contrapositive.html

Answer 14

the converse is just switching around the hypothesis and conclusion

Answer 15

do you know what your converse would be then?

Answer 16

but the answer is not false how do i write that its not false?

Answer 17

what do you mean, not false? what's not false, the converse?

Answer 18

@danydany i have to go for a bit. your converse would be "if i'm not going out, then it is raining outside"

Answer 19

sorry i can't help you further, i have 2 dba's today