identify the values of x what makes this expression undefined x-3/4x-7
\[ \frac{x-3}{4x - 7} \text{ ?}\]
yes!
So, you're looking for the point where the expression is undefined. One of the ways we could have an undefined answer is if we have a denominator of 0, correct? Since division by zero is not well defined in the Real numbers.
ohkay ... plz go on
Okay, so, if we look at our denominator, we have \(4x - 7\). Thus, by our logic above, if \(4x - 7 = 0\), then our expression is undefined. You can just solve for \(x\) in that expression to find the exact value of \(x\) that is not defined for our expression.
In \(4x - 7 = 0\), solve for \(x\), I mean.
dang!! thanks so much anyway gtg
Thus, \(x=\frac{7}{4}\) would be the \(x\)-value where the expression is undefined. You're welcome. Goodbye! :)
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