Limits. For the most part, I understand limits. It reminds me of integration...where I get the idea but most of the work is knowing the techniques and when to implement them. Such is limits. There are different techniques and knowing when to implement them is important...well...it's important in math. If you're not into math, you most likely don't care. ๐คท๐ฟ♀️
To solve this week's problem in completion, you need to recall the following math skills:
✔️ How to find limits involving radical expressions
Here is WMP! #50:
Check back on Friday, May 21st for the solution, which will be posted below ⬇️.
Shameless ๐ Plug: Follow me on Instagram @TheYoungeLady
Buy Me a ☕️ Coffee: TheYoungeLady ( I'm gonna need it this year. ๐ )
✏️๐ Solution Time! ๐✏️
⬇️
⬇️
⬇️
⬇️
⬇️
Just when you think you have it all figured out...you don't, sometimes. ๐ฉ Let's get into this solution.
The first thing I did was substitute -1 into the expression to see if a value pops out...but I was met with an indeterminate form.
The indeterminate form doesn't help me so, I tried another method--rationalizing the numerator--to see if that would help me with substitution.
With the rationalized form of the expression, I tried substitution again.
Lo and behold...indeterminate form again. ๐ฉ Now, I need another method. This one, I know, won't fail me--L'Hรดpital's Rule.
Ahhh...an answer, finally! All of that work to come up with 1/6. ๐
๐คท๐ฟ♀️
▪️ How do you solve this problem??
▪️ Did you go straight to L'Hรดpital's Rule??
▪️ Let me know what you thought about this week's problem in the comments section.
Thanks for solving with me this week!
Up next, WMP! #51. ๐๐ฟ
Cheers!
No comments:
Post a Comment