A=(1/2) , B=(3,–1). Find adj(AB)
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Answer:
Given, A=[5723]
Therefore,
∣A∣=∣∣∣∣∣∣5723∣∣∣∣∣∣=15−14=1
We know that, |adj (A)| = ∣A∣n−1, where n is order of determinant.
Therefore,
∣adj(A)∣=∣1∣2−1
∣adj(A)∣=1
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