The question appears to imply a relationship between a triangle and a circle, specifically in the context of an inscribed triangle (a triangle drawn inside a circle with all vertices touching the circle).

1. **Understanding the Terms**:
A triangle inscribed in a circle is known as a cyclic triangle. The hypotenuse in question refers to the longest side of a right triangle inscribed in the circle.

2. **Key Concept**:
According to Thales' theorem, if A, B, and C are points on the circumference of a circle and angle ∠ABC is a right angle, then the hypotenuse AC is the diameter of the circle.

3. **Conclusion**:
Therefore, if a triangle is inscribed in the circle, particularly a right triangle, then the hypotenuse is a **diameter** of the circle.

Final Answer:
If a Blank 1 Question 26 is inscribed in a circle, then the hypotenuse is a **diameter** of the circle.

Question

The question appears to imply a relationship between a triangle and a circle, specifically in the context of an inscribed triangle (a triangle drawn inside a circle with all vertices touching the circle).

1. **Understanding the Terms**: 
   A triangle inscribed in a circle is known as a cyclic triangle. The hypotenuse in question refers to the longest side of a right triangle inscribed in the circle.

2. **Key Concept**: 
   According to Thales' theorem, if A, B, and C are points on the circumference of a circle and angle ∠ABC is a right angle, then the hypotenuse AC is the diameter of the circle.

3. **Conclusion**:
   Therefore, if a triangle is inscribed in the circle, particularly a right triangle, then the hypotenuse is a **diameter** of the circle.

Final Answer:
If a Blank 1 Question 26 is inscribed in a circle, then the hypotenuse is a **diameter** of the circle.

Knowee AI · Accepted Answer

The question appears to imply a relationship between a triangle and a circle, specifically in the context of an inscribed triangle (a triangle drawn inside a circle with all vertices touching the circle).

1. **Understanding the Terms**: 
   A triangle inscribed in a circle is known as a cyclic triangle. The hypotenuse in question refers to the longest side of a right triangle inscribed in the circle.

2. **Key Concept**: 
   According to Thales' theorem, if A, B, and C are points on the circumference of a circle and angle ∠ABC is a right angle, then the hypotenuse AC is the diameter of the circle.

3. **Conclusion**:
   Therefore, if a triangle is inscribed in the circle, particularly a right triangle, then the hypotenuse is a **diameter** of the circle.

Final Answer:
If a Blank 1 Question 26 is inscribed in a circle, then the hypotenuse is a **diameter** of the circle.

If a Blank 1 Question 26 is inscribed in a circle, then the hypotenuse is a Blank 2 Question 26 of the circle.

Question

If a Blank 1 Question 26 is inscribed in a circle, then the hypotenuse is a Blank 2 Question 26 of the circle.

Solution

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