Which of the following is true ?
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
As we have learned
Properties of Continuous function -
If f is continuous at a and then there exists an open interval ( ) such that for all has the same sign as
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If f(x) is continous at x= a, f(a) zero than there exists an interval such that , f(x) has same sign ad f(a)
Option 1)
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
Option 2)
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
Option 3)
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
Option 4)
If f(x) is continous at 1 , f(1)= 10 then there exists an interval such that
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