Is this differentiable and continuous?
What is it?
opps I will attach it now
this is an online solution; I just don't get how the person got the graph? @Loser66
(this is non-calculator)
You are correct. It's A, to me
how did you do it? did you have to draw a graph first?
you have the whole table. Do you understand it?
no; I don't get how you would know that it's concave down 2 halves like that? Like I could have drawn a parabola with those table values, which would make it differentible
for x =-2, then x-2 = -2-2=-4, then take absolute value |-4|=4, then take square root =2, ok?
@shirley128 just look at the defintions on google and also just look up the difference between those words you didn't have to ask on here.
Just imagine the tangent lines.
@rainbow_rocks03 lol I'm not asking the definitions; sorry the image of the question is attached @wio I don't get it...?
oh lol never mind :) hope you get the answer
but people plz no direct answers
just saying
just saying
Consider \(g(x) = |x-2|\) and \(h(x) = \sqrt x\). So we have \(f(x) = h(g(x))\) and the derivative is: \[ f'(x) = h'(g(x))g'(x) \]
Wait, maybe you don't know how to do derivatives yet?
@wio yup I'm following that, and then?
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