mooseboys
mooseboys
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Comments
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …
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False. The key statement is essentially "if the slope of f at point c is equal to the slope between points f(2) and f(4), then c is between 2 and 4". This disproved with a simple linear function f(x) = x. if f'(c) = (f(4) - f(2)) / 2 = …