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Question

If A=[1−230], B=[−1423], C=[01−10], then 5A−3B+2C=

A
[82079]
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B
[82079]
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C
[82079]
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D
[87209]
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Solution

The correct option is B [82079]
Given, A=[1230], B=[1423], C=[0110]
Consider 5A3B+2C
=5[1230]3[1423]+2[0110]
=[510150]+[31269]+[0220]
=[5+3+01012+21562090]
=[82079]

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