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calculus problem
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\[\Large\rm v(x)=f(f(x))\]By the definition of the chain rule:\[\Large\rm v'(x)=f'(f(x))\cdot f'(x)\]
\[\Large\rm v'(1)=f'(\color{orangered}{f(1)})\cdot f'(1)\]Deal with the orange part first.\[\Large\rm f(1)=?\]
1?
and derivative of 1 is 0 and for the other part 3 is also 0 .. so f(1) = 1 f(3) = 2 ... ( from the graph) ?
What is f(1) from the graph?
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2
@ranga
Yes. f(1) = 2. Put that in: f'(f(1)) as shown by zepdrix above.
isnt the derivative of 2 zero?
You need to find f'(f(1)). That is, f'(2). f'(2) is the slope of the graph f(x) at x = 2. What is the slope of f(x) at x = 2?
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the slope doesnt exist cause its a corner... right
Exactly!
okay so for v'(3) = would be f'(2) aswell so DNE aswell?
Yes!
ty!
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