Let \(A\) and \(B\) be two square matrices each of order 3. If \(|AB| = 21\) and \(|A^{-1}| = -7\), then the value of \(|B|\) is equal to
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Determinant properties like \(|AB| = |A||B|\) apply to square matrices of any order. The order "3" mentioned in the question is additional information but doesn't change the calculation here.