Which of the following statements determine the relation between the two number: 6 and 36 incorrectly? \( \begin{array}{ll}\text { A. } 6 \text { is the multiple of } 36 & \text { B. } 36 \text { is a factor of } 6 \\ \text { C is a factor of } 36 & \text { D. } 36 \text { equals } 5 \text { times } 6\end{array} \)

To determine which statements incorrectly describe the relationship between the numbers 6 and 36, let's analyze each statement: A. **6 is the multiple of 36**: This statement is incorrect. A multiple of a number is obtained by multiplying that number by an integer. Since 36 is greater than 6, 6 cannot be a multiple of 36. B. **36 is a factor of 6**: This statement is also incorrect. A factor of a number is a number that divides it without leaving a remainder. Since 36 is greater than 6, it cannot be a factor of 6. C. **6 is a factor of 36**: This statement is correct. 36 divided by 6 equals 6, which means 6 is indeed a factor of 36. D. **36 equals 5 times 6**: This statement is incorrect. 5 times 6 equals 30, not 36. Thus, the statements that incorrectly describe the relationship between 6 and 36 are A, B, and D.