Which statement is true?


Only some squares are rhombuses. Rhombuses have 4 right angles. Therefore, only some squares have 4 right angles.


All squares are rhombuses. Rhombuses have 4 sides that are the same length. Therefore, all squares have 4 sides that are the same length.


All squares are rhombuses. Rhombuses have 4 right angles. Therefore, all squares have 4 right angles.


Only some squares are rhombuses. Rhombuses have 4 sides that are the same length. Therefore, only some squares have 4 sides that are the same length.

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Answer:

Step-by-step explanation:

Both squares and rhombuses are parallelograms. The given arguments are based on a certain possible property of squares and rhombuses. A square has 4 equal sides. A rhombus also has 4 equal sides. Therefore, the only true statement is:

All squares are rhombuses. Rhombuses have 4 sides that are the same length. Therefore, all squares have 4 sides that are the same length.

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