To solve the logical reasoning problem, we must first understand and analyze the given statements and conclusions:
1. Statements:
- All Lawyers are extrovert.
- Some wise men are extrovert.
2. Conclusions:
- (ja) All lawyers are wisemen.
- (jb) All wisemen are lawyers.
- (jc) Some extrovert are wisemen.
- (jd) All extrovert are lawyers.
Now let's examine each conclusion:
(ja) All lawyers are wisemen.This is not necessarily true. The first statement states that all lawyers are extroverts, but there's no statement that directly links lawyers to wisemen.
(jb) All wisemen are lawyers.This conclusion is also not supported by the statements. We only know that some wise men are extroverts, not that they are lawyers.
(jc) Some extrovert are wisemen.This conclusion follows from the second statement "Some wise men are extrovert". Thus, this conclusion is logically valid.
(jd) All extrovert are lawyers.This statement cannot be true as per the information given. It is known that lawyers are extroverts, but not all extroverts need to be lawyers.
After evaluating the conclusions, it is clear that only conclusion
(jc) Some extrovert are wisemen logically follows the given statements.
Therefore, the correct answer is: Only (jc) follows.