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If |a|<|b|,b-a<1 and a,b are the real ro...

If `|a|<|b|,b-a<1 and a,b` are the real roots of the equation `x^2-|alpha|x-|beta|=0,` then the equation `log_(|b|)|x/a|-1=0` has

A

(a)one root lying in interval `(-infty,a)`

B

(b)one root lying in interval `(b,infty)`

C

(c)one positive root

D

(d) one negative root

Text Solution

Verified by Experts

The correct Answer is:
C, D
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