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The condition for only one root in interval (d,e) is f(d)*f(e) less than 0 but if ‘d’ itself is a root and the other root lies in the interval (d,e) then f(d)*f(e) = 0 .Then why not is the condition f (d)*f(e) less than or equal to 0??

The condition for only one root in interval (d,e) is 
f(d)*f(e) less than 0 but if ‘d’ itself  is a root  and the other root lies in the interval (d,e) then f(d)*f(e) = 0 .Then why not is the condition f (d)*f(e) less than or equal to 0??
  

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2 Answers

Arun
25750 Points
5 years ago
Dear student
 
There is open bracjet on d
 
hence d can not be counted in interval
 
 
Regards
Arun(askIITians forum expert)
Meghendra Agrawal
8 Points
5 years ago
But I am talking about ‘d’ to be the second root and the first root to be lying in the interval (d,e) then the condition changes to f(d)*f(e) = 0.Then why not is the necessary condition f (d)*f(e) less than or equal to 0??

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