Ballery1:
can someone please check my question? thanks :)
Hero:
Why did you move the 1 to the LHS?
Ballery1:
because i’m taking extra precausions to make sure nothing goes wrong lol
Hero:
That's not how implicit differentiation works. With implicit differentiation you differentiate BOTH SIDES with respect to the variable.
Ballery1:
i see now
Hero:
This is "taking extra precautions gone wrong"
Ballery1:
but what didi i do wrong tho? are there any mistakes that i need to fix?
Ballery1:
give me a tip that i should remember about implicit diff
Ballery1:
in regards to the misundersntading i have of the concept
Hero:
What I just mentioned IS the tip to remember
Ballery1:
so i shouldn’t take it as an equation??
Hero:
I don't understand your question.
Hero:
It IS an equation.
Ballery1:
i shouldn’t always look to set the equation equal to 0
Hero:
No, that's not how you do implicit differentiation
Ballery1:
plz show me your ways :)
Hero:
Re-do the problem per my suggestion and let's see what you get.
Hero:
You differentiate both sides with respect to the variable.
Ballery1:
you can say that in easy terms?? ^^^
Hero:
Apply dy/dx on both sides
Ballery1:
that’s what i was looking for mate
Hero:
That's the first step. Did you read the book?
Hero:
On how to do implicit differentiation
Ballery1:
it’s not a textbook, it’s a pamphlet
Hero:
I see. That explains why there is no ISBN
Hero:
You should get a complimentary textbook. I recommend Larson Calculus with PreCalculus
Ballery1:
i see. let me see if i can get a pdf version of that book online...what year tho ?
Hero:
I know you don't have time but you need an appropriate reference
Hero:
Doesn't matter what year. Let me know if you can't find it
Hero:
Why did you choose that site to look for the book?
Ballery1:
it gives you free pdf version of textbooks. and i can save them straight to my ipad in 2 seconds
Hero:
Go to your messages. Better yet go to all messages.
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