Therefore, in order for a function to be differentiable, it needs to be continuous, and it also needs to be free of vertical slopes and corners. Barring those problems, a function will be differentiable everywhere in its domain. When is a curve differentiable? Music by: Nicolai Heidlas Song title: Wings. Want to learn more about Derivatives? What does differentiable mean for a function? What are non differentiable points for a graph? How do you find the non differentiable points for a function?
How do you find the non differentiable points for a graph? What are differentiable points for a function? And maybe they actually will remember. The point exact left and right of the sharp point will give finite slopes but at the exact point where the sharp point occurs, you cannot find a slope.
Add a comment. Active Oldest Votes. Renfro: Thanks for the comment, Dave. Here we see the left- and right-sided derivatives do not agree. This is robjohn's answer in visual form. However, without such crafty regularizations, the left and the right limits being different means that the limit does not exist. In terms of derivative meaning the slope of the curve, this answer is the most direct and comprehensible so far.
Siminore Siminore Because there is a limit, tho different on the right and left hand sides. I've seen the terminology before, and it's confusing for an amateur. Does it break anything?
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