If \[b>a\], then the equation \[(x-a)\,(x-b)=1\] has [IIT Screening 20

1.	If \[b>a\], then the equation \[(x-a)\,(x-b)=1\] has [IIT Screening 2000]
A.	Both roots in \[[a,\,b]\]
B.	Both roots in \[(-\infty ,\,a)\]
C.	Both roots in \[(b,\,+\infty )\]
D.	One root in \[(-\infty ,\,a)\] and the other in \[(b,\,+\infty )\]
Answer» E.

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If \[b>a\], then the equation \[(x-a)\,(x-b)=1\] has [IIT Screening 2000]

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