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1. Use the Chain Rule to help you determine the limit:
(1) x + 2x – 4 / (x – 3)
2. Use the Product Rule to help you determine the limit:
(3.8) y = ln(sin(x))
3. Use L’Hospital’s Rule to help you determine the limit:
(ln(1 – c / x)) / (x + c)
4. Using the Chain Rule, use the Squeeze Theorem to help you determine the limit:
(x – 2) / (x – 3)
5. Using the Chain Rule, use L’Hospital’s Rule to help you determine the limit:
(ln(x) + 1) / (x + ln(x))
Welcome to Math People Study Group! This is the place to discuss and share all of your questions and experiences. We’ll post up the answers to the most common questions, but feel free to ask any other questions you may have!
That is a good question. I can’t answer this here since the answer doesn’t help find a limit. But, to use the Chain Rule, change the numerator of the righthand part to
x – 3 = u
Your solution for exercise 1 is not correct since:
(1.8) y = ln(sin(x))
is not the same as
(1.8) y = (1 / cos(x))
and, in fact, they are not even the same. The real solution is 1 + sin(x). But that is just one possible solution to the equation you got.
The usual way to make this work is to use a different method than the one you used in your solution.
For example, you could use L’Hospital’s Rule:
Here, c = 1; u = x – 2. So ln(1 + c / u) is