then
f(x) is continous at x=0
doesn't posses existy limit at x=0
f(x) has removable discontinuity at x= 0
f(x) is continous at x=1
As we have learned
Removal discontinuity -
A function f is said to possess removable discontinuity if at x = a :
- wherein
limit exist but not equal to f(0)
it has removable discontinuity at x=0
so f (x) is discontinous at x=1
Option 1)
f(x) is continous at x=0
Option 2)
doesn't posses existy limit at x=0
Option 3)
f(x) has removable discontinuity at x= 0
Option 4)
f(x) is continous at x=1
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