Write a conditional statement for this Venn diagram

Based on the description of the Venn diagram and the provided statements, we can summarize the relationships as follows:

Conditional Statement: If something is red, then it is a color.

This can be written formally as:

• If \( x \) is red, then \( x \) is a color.

Converse Statement: If something is a color, then it is red.

This can be written formally as:

• If \( x \) is a color, then \( x \) is red.

Counterexample for the Converse: To provide a counterexample for the converse, we need to find an object or instance that is a color but is not red.

Counterexample:

• The color blue is a color, but it is not red.

Since blue satisfies the condition of being a color, but it does not fall into the category of red, it serves as a counterexample to prove that the converse statement (If something is a color, then it is red) is not universally true.

Thus, the statement "All colors are red" is false, demonstrating that the converse does not hold in all cases.