Show that
does not exist.
Let x = 0+h for x tending to 0+
Since x→ 0, h also tends to 0
Right Hand Limit(R.H.L.):
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= ![]()
= ![]()
Let x=0 -h for x tending to 0-
Since x→0, h also tends to 0.
Left Hand Limit(L.H.L.):
![]()
![]()
![]()
![]()
= ![]()
= - ∞
Since,
![]()
Thus,
does not exist.
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