SOLUTION: let f''(x)= 2x +(1/root(3. x) and f'(x)=2 and f(1) =3 find f(x)

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Question 1079462: let f''(x)= 2x +(1/root(3. x) and f'(x)=2 and f(1) =3 find f(x)
Answer by KMST(5328) About Me  (Show Source):
You can put this solution on YOUR website!
Typo? A mix-up of 2 problems?
The part that says
f''(x)= 2x +(1/root(3. x)
does not agree with the rest.
If f%28x%29 is a function whose first derivative is the constant 2,
as in %22f+%27+%28++x+%29+=%222 ,
then its second derivative is zero, %22f+%27+%27+%28++x+%29+=%220 ,
and f%28x%29=2x%2BC for some constant C .
If also f%281%29=2 then 2%2A1%2BC=3 , so C=1 and f%28x%29=2x%2B1 .