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12 Nov 2019
Find the if |A| = 3, and |B| = 5. Find 1. |B^3| = 2. |AB| = 3. |3A| = 4. |3BA| 5. |A^T| = 6. |(AB)^T| = 7. |B^-1| =
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Nestor Rutherford
Lv2
18 Aug 2019
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Algebra Question #2
Perform the indicated operation. 2(x - 1) + 3(2x - 3)-(4x - 5) (a + b)(a2 - ab + b2) (3a - b)(3a + b)-(2a - 3b)2 (2x2 + x - 2)(x2 - 3x + 5)
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If |A| = 3, |B| = 2, and both A and B are of order 4, then find each determinant. i) |2A| ii) |AB^T| iii) |AB^-1| iv) |B^3|.
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