This math topic focuses on determining the domain of rational functions, where the denominator includes a linear expression. The students are provided with functions of the form \( f(x) = \frac{a}{bx+c} \), and they must identify the valid values of \( x \) that do not make the denominator zero, thereby avoiding undefined expressions. Each question presents a function with different coefficients in the linear denominator, and multiple-choice answers detail various potential domains using set notation and inequality symbols, testing the student's understanding of restrictions in rational functions.

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Function Domain - Fraction Integer over Linear to Domain Definition

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What set describes the domain of this function?

f(x)=21x3f(x) = \frac{2}{1x-3}

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