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

• if today is wednesday, then tomorrow is thursday.

hypothesis: tomrrow is thursday. conclusion: today is wednesday

• if today is wednesday, then tomrrow is thursday.

hypothesis: tomrrow is thursday conclusion: today is not wednesday

• tomrrow is friday if today is wednesday.

hypothesis: today is wednesday conclusion: tomorrow is friday

• tomrrow is thursday if today is wednesday.

hypothesis: today is wednesday conclusion: tomrrow is thursday

Tomorrow is Thursday if today is Wednesday

Hypothesis: Today is Wednesday .

Conclusion: Tomorrow is Thursday.

Step-by-step explanation:

Given

1. If today is Wednesday , then tomorrow is Thursday.

Hypothesis p : Today is Wednesday .

Conclusion q : Tomorrow is Thursday .

Conditional statement:  

But given

Hypothesis : Tomorrow is Thursday .

Conclusion: Today is Wednesday .

Converse statement;  

Therefore, the given statement is converse not conditional.

2. If today is Wednesday , then tomorrow is Thursday.

Given

Hypothesis p: Tomorrow is Thursday.

Conclusion q: Today is not Wednesday.

Statement :

Hence, it is not a true conditional statement.

3.Tomorrow is Friday if today is Wednesday.

Given

Hypothesis: Today is Wednesday.

Conclusion: Tomorrow is Friday.

It is not a true conditional statement.

4. Tomorrow is Thursday if today is Wednesday.

Given

Hypothesis p: Today is Wednesday.

Conclusion q: Tomorrow is Thursday.

Then the statement :

It is a true conditional statement.Because when hypothesis true and conclusion is true then the conditional is true.