Question: What are the values of m and n, where m and n are natural numbers?
Statement-I: m+n>mn and m>n.
Statement-II: m * n = 24.
Now, let's analyze each statement:

Statement-I: 

• This statement implies that both m and n are greater than 1 because m>n.
• However, it's challenging to determine exact values for m and n based on this statement alone because there can be multiple combinations of m and n that satisfy the inequality m+n>mn and m>n. 
• For instance, m=4 and n=2 as well as m=5 and n=2 both satisfy the inequality, among other possible combinations.
• Hence, the question can not be answered by using this statement alone.

Statement-II: 

• m * n = 24. 
• Since both m and n are natural numbers, the pairs that satisfy this condition are (m,n)=(1,24),(2,12),(3,8),(4,6),(6,4),(8,3),(12,2),(24,1)
• There are multiple valid pairs for m and n based on this statement alone.
• Hence, the question can not be answered by using this statement alone.

Combining both statements:

• m+n>mn and m>n.
• m * n = 24.
• The only pair that satisfies these conditions is (m,n)=(24,1).

So, the correct answer is: (c)
The Question can be answered by using both the Statements together, but cannot be answered using either Statement alone.