Posted by **Jacob** on Thursday, April 11, 2013 at 6:42pm.

The function f(x)=x^3 +1/4 x −1^4 is a monotonically increasing function, hence it is injective (one-to-one), so its inverse function exists and is well defined. How many points of intersection are there, between the function f(x) and its inverse f^−1 (x) ?

## Answer This Question

## Related Questions

- Algebra - The function f(x)=x 3 +1 4 x−1 4 is a monotonically increasing ...
- Pre-Cal: Word Problem - I'm having a lot of trouble on this word problem. Can ...
- Algebra-One to one function - Could you please check my answers and help me with...
- math - Consider the following. lim x→−2 2x^2 − 2x − 12/x...
- College math - Determine whether the following function is a one-to-one function...
- College math - Determine whether the following function is a one-to-one function...
- College math - Determine whether the following function is a one-to-one function...
- Trigonometry - In this problem, you will describe in detail how we arrive at the...
- algebra - 1 (a) A function passes through the points (0, -5), (1, 0), (2, 7). ...
- Algebra - Myra uses an inverse variation function to model the data for the ...

More Related Questions