Question

Kyle says that if Marcy goes to the party, then he will go to the party. Marcy said she goes to every party. Assuming both statements are true, will Kyle go to the party?

Answer 1

Kyle will go to the party because Marcy attends every party and Kyle attends if Marcy does. This deduction follows a logical reasoning pattern similar to given examples.

Step-by-step explanation:

Given the statements that Kyle will attend the party if Marcy goes and that Marcy attends every party, we can deduce that Kyle will indeed be at the party. This is a logical conclusion based on the given facts and the use of deduction.

This situation is analogous to Argument 3, where if Jad does not finish his homework, he won't go to the party. When we learn Jad doesn't attend the party, we deduce he didn't complete his homework. Similarly, knowing Marcy always goes to parties and Kyle will go if she does, it is certain Kyle will attend. This form of reasoning is clear and follows a logical structure, indicating that the outcome is predictable based on the initial conditions provided.