Which of the following is an equation of the line tangent to the graph of f(x)=x^4+2x^2 at the point where f'(x)=1?
have you tried taking the derivative of your function and seeing where y =1?
that will give me some weird numbers.I got x=1/16
\[4x^3+4x=1 \] this is what got you 1/16? for x
i personally. would just graph the derivative and go to table and see where y =1
Didn't think of that, xD ty
did it work?
Wait no I don't think it does work
what part in calc are you in? are you still doing the limit definition?
I belive I am past limits, currently I'm doing derivatives,concavity,etc
im talking about the limit definition for derivatives. i remember taking derivatives using the limit definition where x= some number. then having to plug a function into F(x+deltax)-f(x)/deltax.
but other than the way i explained it a sec a go without knowing the context of the problem. looks to be the way i would do it. lemme check my calc book real fast see if i see something
Appreciate the help, but in all honesty I have no idea and I can't find it in my calculus book.
this is a very simple problem, were just over looking something @nincompoop he will enlighten us
@sourwing you mind enlightening us.
A solution using Mathematica 9 Home Edition is attached.
first, take the derivative of the function then equate it to 1
that was my first bit of advice. i guess it didnt work for him or something?
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