Question: If a parallelogram fits inside a circle radius 1 and det A = 4, where A is the matrix whose columns correspond to the edges

If a parallelogram fits inside a circle radius 1 and det A = 4, where A is the matrix whose columns correspond to the edges of the parallelogram, does it seem like A and its determinant have been calculated correctly to correspond to the area of this parallelogram? Explain why or why not.

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