Use the function: f(x) = x3 + 2 Solving for the inverse will yield: Select one:
Select one: a. No solution as there is no answer
To find the inverse: Replace f(x) with y Switch x's and y's, so put x where y is and x where y is. Solve for y Replace y with f^-1(x)
And what would that give me
Do it...
I meant what will it look like after I do all that
@adjax can you help me please
I want you to take a look at this: http://mathinsight.org/inverse_function_examples y
do I have to read the whole entire thing
Follow my steps \[f(x)=x^3+2 \implies y = x^3+2\]
im following
\[x=y^3+2\] switch x's and y's now try the next step, which is solving for y.
how do I solve for y?
Get y on its own, some algebra, what would your first step be?
would I subtract 2 from both side
yes
\[y^3=x-2\]
Next step?
\[\frac{ x }{ 2 }=y ^{3}\]
is that what s supposed to look like
No you subtract from both sides, not divide :p
\[x=y3+2 \] -2 -2
don't they both equal 0
On the right side it gets cancelled out.
This is odd, I've seen you ask much tougher problems involving higher algebra.
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