- #1
realism877
- 80
- 0
((Sqr(1+h)-1)/(h)
I got 1/2 as the solution.
Did I do it right?
I got 1/2 as the solution.
Did I do it right?
How to get find the limit approaching 0
- Thread starter realism877
- Start date
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- Limit
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Homework Help Overview
The discussion revolves around finding the limit of the expression \((\sqrt{1+h}-1)/h\) as \(h\) approaches 0, a topic within calculus focused on limits and continuity.
Discussion Character
- Exploratory, Conceptual clarification
Approaches and Questions Raised
- Participants discuss the correctness of a proposed solution of 1/2 and inquire about the methods used to arrive at that answer.
Discussion Status
Some participants affirm the correctness of the solution, while others express curiosity about the reasoning behind it. There is a light-hearted exchange regarding different approaches to problem-solving.
Contextual Notes
Some participants reference unconventional methods of obtaining answers, suggesting a playful atmosphere around the discussion of mathematical proofs.
- #2
Char. Limit
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Well, you have the right answer.
- #3
gb7nash
Homework Helper
- 804
- 1
Yes, it's correct. How did you get the answer though?
- #4
HallsofIvy
Science Advisor
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I always preferred the method of looking at my neighbors paper!
- #5
gb7nash
Homework Helper
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HallsofIvy said:
I like proof by intimidation more.
- #6
- 22,170
- 3,333
Or proof by inaccessible literature 
For example, a proof can be found in the proceedings of the 4th Hungarian conference of 1912, by L. Krueger.
For example, a proof can be found in the proceedings of the 4th Hungarian conference of 1912, by L. Krueger.
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