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first find (m o n)x and then check denom matches with which option may be third option
"may be...."
First we must find (m o n)(x). We do this by plugging in n(x) into the function m(x). \[\Large m(x) = \frac{x+5}{x-1}\] \[\Large m\Big(n(x)\Big) = \frac{n(x)+5}{n(x)-1}\] \[\Large m\Big(n(x)\Big) = \frac{x-3+5}{x-3-1}\] \[\Large m\Big(n(x)\Big) = \frac{x+2}{x-4}\] \[\Large (m \circ n)(x) = \frac{x+2}{x-4}\]
now what is the domain of \[\Large (m \circ n)(x) = \frac{x+2}{x-4}\]
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you're asking me to solve the equation for "X"?
no I'm just asking what values of x are allowed to be plugged into (m o n)(x)
hint: look for when the denominator is zero
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