Question
Replace the symbol $\square$ with either $=$ or $\neq$ to make the resulting statement true for all real numbers $a, b$ $c,$ and $d,$ whenever the expressions are defined.$$\frac{a b+a c}{a} \square b+a c$$
Step 1
We can split the fraction into two parts: $$\frac{a b+a c}{a} = \frac{a b}{a} + \frac{a c}{a}$$ Show more…
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Replace the symbol $\square$ with either $=$ or $\neq$ to make the resulting statement true for all real numbers $a, b$ $c,$ and $d,$ whenever the expressions are defined. $$\frac{a b+a c}{a} \square b+c$$
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Replace the symbol $\square$ with either $=$ or $\neq$ to make the resulting statement true for all real numbers $a, b$ $c,$ and $d,$ whenever the expressions are defined. $$\frac{b+c}{a} \square \frac{b}{a}+\frac{c}{a}$$
Replace the symbol $\square$ with either $=$ or $\neq$ to make the resulting statement true for all real numbers $a, b$ $c,$ and $d,$ whenever the expressions are defined. $$-(a+b) \square-a+b$$
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