Which of the following cases only uses two squares to prove the Pythagorean Theorem?Select one:Case ICase IICase IIICase IV

To answer the question regarding which case uses only two squares to prove the Pythagorean Theorem, we need to look at the options you've provided: Case I, Case II, Case III, and Case IV.

In standard proofs of the Pythagorean Theorem, particularly using squares, we typically see constructions involving two squares whose areas correspond to the sides of a right triangle.

• Case I: Often includes a right triangle combined with the area of a square on a hypotenuse and two squares on the legs.
• Case II: Similarly might involve multiple constructions alongside the two squares.
• Case III: May combine different geometric constructions and potentially uses more than two squares.
• Case IV: Designed specifically to illustrate the theorem in a more straightforward manner might limit to two squares.

Without the specific details of the cases, it's difficult to definitively determine which case uses only two squares. Generally, the simplest cases that illustrate the Pythagorean theorem using squares would often reference Case IV or one specifically denoting minimal construction.

Thus, based on typical interpretations may likely suggest Case IV is the answer, but please confirm the specifics of the cases listed to ensure accuracy.