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How do you find the domain of a function? Equation coming
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\[f(x)=\frac{ 14x }{ x+9 }\]
domain is all the possible values for x. In this case, x cannot be -9, since -9+9=0 and you can't have 0 in the denominator.
So the domain would be (-infinity; -9)U(-9; infinity)
Rational functions are known to be defined everywhere except where their denominator vanishes.$$x+9=0\implies x=-9$$so \(f\)'s domain is all real numbers except \(-9\)
thanks!
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