What is the converse of the conditional statement “If it ices today, I will play ice hockey tomorrow.”
A. “I will play ice hockey tomorrow only if it ices today.”
B. “If I do not play ice hockey tomorrow, then it will noz have iced today.”
C. “If it does not ice today, then I will not play ice hockey tomorrow.”
D. “I will not play ice hockey tomorrow only if it ices today.”
Answer:A
What is the converse of the conditional statement “If it ices today, I will play ice hockey tomorrow.”
A. “I will play ice hockey tomorrow only if it ices today.” B. “If I do not play ice hockey tomorrow, then it will noz have iced today.” C. “If it does not ice today, then I will not play ice hockey tomorrow.” D. “I will not play ice hockey tomorrow only if it ices today.”
Explanation: If p, then q has converse q → p.