How would I determine if a limit is undefined in Calculus?
Consider the function f(x) = 1/x
Can you tell me the value that the function approaches as "x" approaches "0" ?
I'm not sure I understand
Could you please be specific about what exactly you didn't understand ?
I'm sorry, This is very new to me. I just started calculus so I didn't understand the question.
One of the questions in my HW is: lim 4x^2/x + 2 as x tends to 2. I got -6, but the answer said it was undefined.
x tends to 2 or x tends to -2 ?
x tends to positive 2
I attached the equation:
oh. negative -2.
x tends to -2
that might be my problem.
Plugin x = -2 in the given function what do you get ?
actually I did use -2. My answer was -6
How ?
Its 4x^2 ----- x+2 not 4x^2/x + 2
That's the answer I keep getting. 4(-2)^2 / (-2)+2 = -6
Wrong.
Don't you see the difference between 4x^2/(x+2) and 4x^2/x + 2 ?
I see it. -2+2 = 0 making it undefined. Thanks you anyway
Exactly! I suggest you check with your teacher again on why the limit is undefined here
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