Hardikph
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Let ƒ(x) = (x2 - x - 42) / x-7
find as x → 7.
Now I approach x from both sides and it get me 2 different answer.
So which one is correct:
13 or 14?
The discussion revolves around evaluating the limit of the function ƒ(x) = (x² - x - 42) / (x - 7) as x approaches 7. Participants are trying to determine the correct limit value and are encountering different results based on their approaches.
Some participants have provided insights into simplifying the function and recognizing that it is undefined at x=7. There is an acknowledgment of the limit's significance as the missing point in the function's graph, but no consensus has been reached on the correct limit value.
There are mentions of posting in the appropriate homework forum and clarifications regarding the function's notation, indicating potential misunderstandings in the problem setup.
Please post your working.Hardikph said:View attachment 102575 I was doin' some coursera quiz. It asked this question :
Let ƒ(x) = (x2 - x - 42) / x-7
find as x → 7.
Now I approach x from both sides and it get me 2 different answer.
So which one is correct:
13 or 14?
Hardikph said:View attachment 102575 I was doin' some coursera quiz. It asked this question :
Let ƒ(x) = (x2 - x - 42) / x-7
find as x → 7.
Now I approach x from both sides and it get me 2 different answer.
So which one is correct:
13 or 14?
Yes it must be like ƒ(x) = (x2 - x - 42) / (x-7).Ray Vickson said:The function is not ##f(x) = \frac{x^2-x-42}{x} -7##, as you wrote.