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Question

△1=∣∣ ∣∣xbbaxbaax∣∣ ∣∣ and △=∣∣∣xbax∣∣∣ are the given determinants, then

A
1=3(2)2
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B
ddx(1)=32
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C
ddx(1)=3(2)2
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D
1=33/22
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Solution

The correct option is B ddx(1)=32
1=x(x2ab)b(axab)+b(a2ax)

=x33abx+ab2+a2b

ddx(1)=3x23ab=3(x2ab)=32.

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