Necessary and Sufficient Conditions of Senior High School Mathematics
For example, "I love eating green apples" infers that "I love eating apples" can lead to the latter, but the latter cannot lead to the former. Therefore, the former is a sufficient but not necessary condition for the latter. 1. If the conclusion q can be derived from the condition p, then the condition p is a sufficient condition for the conclusion q ... 2. If the condition p can be derived from the conclusion q, then the condition p is a necessary condition for the conclusion q ... It is a necessary and sufficient condition if both of them are satisfied.