sash1
Diamond Member
- Jul 20, 2001
- 8,896
- 1
- 0
damn, everyone does derivitives differently. Well, I'm in AP Calculus, so I'm saying my way is right.
lim (/\x -> 0) f(x+/\x) - f(x) / /\x
now obviosuly you can't do this, because there is devision by zero as /\ (delta) x approaches zero. I still don't understand what this problem has to do with derivitives though. But you're math is extremely faulty. You have division by zero. And if a-b really doesn't equal zero, then you can't multiply both sides by a (step 3) and subtract b^2 (step 4). These things can only be performed on equations of EQUALITY. So you must substitute your 0 (original equation) by some unknown variable, then go from there.
`K
lim (/\x -> 0) f(x+/\x) - f(x) / /\x
now obviosuly you can't do this, because there is devision by zero as /\ (delta) x approaches zero. I still don't understand what this problem has to do with derivitives though. But you're math is extremely faulty. You have division by zero. And if a-b really doesn't equal zero, then you can't multiply both sides by a (step 3) and subtract b^2 (step 4). These things can only be performed on equations of EQUALITY. So you must substitute your 0 (original equation) by some unknown variable, then go from there.
`K