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Question

If A=⎡⎢⎣1−1102−3210⎤⎥⎦,B=(adjA) and C=5A, then |adjB||C| is equal to

A
5
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B
25
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C
1
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D
1
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Solution

The correct option is A 5
We have
A=111023210B=(adjA)And,C=5ANow|adjB||C|=?|A|=1(0+3)+1(6)+1(4)|A|=5|adj(adjA)||5A|=|A|(31)2125|A|=|A|4125|A|=|A|125=1
Hence,
The option (A) is the correct answer.

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