y = x((x^m)+1). If m is odd, then x=-1 is a root of x((x^m) + 1). Also x =0 is a root of x((x^m) + 1). Then this function is not 1-1 and hence has no inverse.hello there,
I'm a newbie here. Im an engineering student and I really need your help for my problem.
I have an equation and need to find the inverse function.
y=xm+1+x
tqvm
y = x((x^m)+1). If m is odd, then x=-1 is a root of x((x^m) + 1). Also x =0 is a root of x((x^m) + 1). Then this function is not 1-1 and hence has no inverse.
Is there any information about m??

You've shown one m-value for which it appears there may be an inverse function. The other poster showed an m-value for this there definitely is not an inverse function. Thus, there can be no generalized inverse function in terms of m.the m is variable positive numbers.
You've shown one m-value for which it appears there may be an inverse function. The other poster showed an m-value for this there definitely is not an inverse function. Thus, there can be no generalized inverse function in terms of m.![]()
The function works for all values of m. You input an x value and never get back more than one y value.meaning that this equation is only work for certain m value only.it is true?
tqvm
The function works for all values of m. You input an x value and never get back more than one y value.
The function does not have an inverse for every value for m.
Yep.Meaning that, there is no way that I can find the general inverse equation for that equation![]()
Yep.