how do you solve (x+1)^-1=x^-1+x graphically by converting it to an equivalent equation and how do you find the x-intercept
Here's a graph drawn in Geogebra. Zooming in will do the trick! (Or do you have to do it with a calculator like the TI-84?) BTW there is no x-intercept...
My bad, here's the graph:
how would you convert the equation to an equivalent one
\[\frac{1}{x+1}=\frac{1}{x}+x\]
Multiply each term by the common denominator which is x(x+1)
The question looks a bit cryptic to me: if you have to solve it graphically, why bother converting it to an equivalent equation?
to question says.... solve the equation graphically by converting it to an equivalent equation with 0 on the right hand side and then find the xintercepts
OK, if you do what @Mertsj said, you'll get a 3rd degree equation, that can only be solved graphically. Makes sense ;)
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