Iwill go to the mall if and only if i get paid today. determine the conditions that will make the biconditional true. a. it is true if i go to the mall and i get paid. it is true if i go to the mall and i don’t get paid. b. it is true if i go to the mall and i get paid. it is true if i don’t go to the mall and i don’t get paid. c. it is true if i go to the mall and i don’t get paid. it is true if i don’t go to the mall and i don’t get paid. d. it is true if i go to the mall and i get paid. it is true if i don’t go to the mall and i get paid.

B. It is true if I go to the mall and I get paid. It is true if I don’t go to the mall and I don’t get paid.

Step-by-step explanation:

"If and only if" in mathematics, logic, and philosophy is a form of expression for a theorem: If A then B, and if B then A; or A if and only if B. That is, when these words are used they present a biconditional situation, where one thing happens only as a result of something else.

Based on this, we can say that in the phrase "Iwill go to the mall if and only if i get paid today" means "It's true if I go to the mall and get paid. It's true if I don't go to the mall and I'm not paid out."