The image contains a table asking whether certain statements are the negation of the following statement:

Original statement: "It is not the case that I am drawing a triangle."

Let's break down the statements:

1. "I am not drawing a rectangle."

   • This statement is not related to triangles. It speaks about not drawing a rectangle, which does not negate the original statement about triangles.
   • Negation? No.

2. "I am drawing a circle."

   • This statement asserts drawing a circle, which does not relate to triangles. Therefore, it is not a negation of the original statement.
   • Negation? No.

3. "I am drawing a triangle."

   • This is the opposite (negation) of the original statement, which says, "It is not the case that I am drawing a triangle." If this statement is true, then the original statement would be false.
   • Negation? Yes.

4. "It is not the case that I am drawing a circle."

   • This statement is about not drawing a circle, which is unrelated to the original statement about triangles.
   • Negation? No.

Would you like further details or clarifications?

Related Questions:

1. What is the general concept of negation in logic?
2. Can a statement have more than one negation?
3. How do you write the negation of a compound statement?
4. What is the difference between logical negation and contradiction?
5. How do you negate a statement involving "and" or "or"?

Tip:

To negate a statement, you generally reverse the truth value of the original statement, often by using phrases like "It is not the case that...".