Proof Prove that if the limit of f ( x ) as x approaches c exists, then the limit must be unique. [ Hint : Let lim x → c f ( x ) = L 1 and lim x → c f ( x ) = L 2 and prove that L 1 = L 2 . ]
Proof Prove that if the limit of f ( x ) as x approaches c exists, then the limit must be unique. [ Hint : Let lim x → c f ( x ) = L 1 and lim x → c f ( x ) = L 2 and prove that L 1 = L 2 . ]
Solution Summary: The author explains that if f(x) as x approaches c exists, then the limit must be unique.
Proof Prove that if the limit of f (x) as x approaches c exists, then the limit must be unique. [Hint: Let
lim
x
→
c
f
(
x
)
=
L
1
and
lim
x
→
c
f
(
x
)
=
L
2
and prove that
L
1
=
L
2
.
]
I need detailed help solving this exercise from homework of Calculus I.I do not really understand how to do, please do it step by step, not that long but clear. Thank you!P.S.: Please do not use AI, thanks!---------------------------------------------------------------------------------Part 3: Fill-in-the-Blank Questions
I need detailed help solving this exercise from homework of Calculus I.I do not really understand how to do, please do it step by step, not that long but clear. Thank you!P.S.: Please do not use AI, thanks!---------------------------------------------------------------------------------Part 1: Multiple-Choice Questions, Each Problem with Single Correct Answer
I need detailed help solving this exercise from homework of Calculus I.I do not really understand how to do, please do it step by step, not that long but clear. Thank you!P.S.: Please do not use AI, thanks!---------------------------------------------------------------------------------Part 1: Multiple-Choice Questions, Each Problem with Single Correct Answer
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