I have demonstrated several correct ways to have stated the percentage. The important things to be sure of in mathematics are the little details and standards and precise definitions. It's the only way to learn why mathematics is so reliable. Gloss over the details and it loses its meaning.
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Could Both Carnot and Tom be Correct?
Re: Could Both Carnot and Tom be Correct?
What you did is to take a statement out of context then twist and misinterpret that perfectly correct statement and insist it was wrong when it wasn't. Then try to insert your own "correct" calculation which was not correct at all for that context.Fool wrote: ↑Tue Aug 27, 2024 12:26 am I have demonstrated several correct ways to have stated the percentage. The important things to be sure of in mathematics are the little details and standards and precise definitions. It's the only way to learn why mathematics is so reliable. Gloss over the details and it loses its meaning.
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You apparently just enjoy wasting time and spreading confusion or like arguing for the sake of argument even long after you've been proven wrong.
Typical useless "Troll".
Re: Could Both Carnot and Tom be Correct?
Last I checked it is the trolls that resort to name calling, when corrected. Grow up.
Re: Could Both Carnot and Tom be Correct?
Your so-called "corrections" are nothing more than a diversion and a waste of time.
Your a moronic troll at best or some kind of malicious saboteur out to derail conversation and research or both.
Either way a waste of time and internet/forum resources.
Re: Could Both Carnot and Tom be Correct?
Blah blah blah...