Question

Which choice shows a true conditional, with the hypothesis and conclusion identified correctly? (1 point)
Yesterday was Monday if tomorrow is Thursday.
Hypothesis: Tomorrow is Thursday.
Conclusion: Yesterday was Monday.

If tomorrow is Thursday, then yesterday was Tuesday.
Hypothesis: Yesterday was Tuesday.
Conclusion: Tomorrow is not Thursday.

If tomorrow is Thursday, then yesterday was Tuesday.
Hypothesis: Yesterday was Tuesday.
Conclusion: Tomorrow is Thursday.

Yesterday was Tuesday if tomorrow is Thursday.
Hypothesis: Tomorrow is Thursday.
Conclusion: Yesterday was Tuesday.
Wh

Answer 1

Yesterday was Tuesday if tomorrow is Thursday.
Hypothesis: Tomorrow is Thursday.
Conclusion: Yesterday was Tuesday.

Answer 2

Yesterday was Monday if tomorrow is Thursday.
Hypothesis: Tomorrow is Thursday.
Conclusion: Yesterday was Monday.

Answer 3

wait lol directrix... what about tuesday?

Answer 4

Directrix, you're wrong, sorry

Answer 5

Sorry but I'm right.

Answer 6

U can't be right, if tomorrow is thursday, yesterday was tuesday, because today is wednesday.

Answer 7

the day before yesterday was monday

Answer 8

uhmm hello? people? Or am i getting my days of week wrong?

Answer 9

Today is Wednesday. What is tomorrow? What is yesterday?

Answer 10

Too many "ifs" lol, I have enough trouble keeping track of the days (being retired)
M T W TH F S Su

Answer 11

Yesterday was Tuesday if tomorrow is Thursday.
Hypothesis: Tomorrow is Thursday.
Conclusion: Yesterday was Tuesday.
If tomorrow = thursday, then today is wednesday, conclusion = yesterday was tuesday

Answer 12

Today is Tuesday. What is tomorrow? What is yesterday?

Answer 13

So how can Directrix be correct?

Answer 14

that's what i've been trying to say... lol

Answer 15

Which choice shows a true conditional, with the hypothesis and conclusion identified correctly?

Choices B and C do not correctly identify the hypothesis/conclusion.
A is a false conditional

D is a true conditional.
The question asks for a true conditional, therefore choice D

The truth value of a conditional
if p then q = not(p) or q

Answer 16

Yep. I agree phi.