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Let Δ=1    a    a2bc1    b    b2ca1    c    c2ab , then is equal to

 

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a
0
b
a+b+c
c
12a2+b2+c2
d
none of these

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detailed solution

Correct option is A

Applying R2→R2−R1+R3→R3−R1 we getΔ=(b−a)(c−a)1    a    a2−bc0    1    a+b+c0    1    a+b+c=0                              ∵R2 and R3 are identical


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Let       Δ(x,y)=1xy1x+yy1xx+y .Then Δ(3,2) equal to


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