bins with tops. (1) Write a function $$ V(x) $$ to represent the volume of a bin in terms of the side length, $$ x $$, of the removed squares. Explain your reasoning. (2) Represent the function $$ V(x) $$ usina technoloqv. Determine the domain and range of the

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The volume of the bin, $$ V(x) $$, is given by $$ V(x) = (L - 2x)(W - 2x)H $$, where $$ L $$, $$ W $$, and $$ H $$ are the original dimensions of the bin. The domain of $$ x $$ is $$ 0 \leq x \leq \min\left(\frac{L}{2}, \frac{W}{2}\right) $$, and the range of $$ V(x) $$ is $$ 0 < V(x) \leq L \cdot W \cdot H $$.

bins with tops. (1) Write a function \( V(x) \) to represent the volume of a bin in terms of the side length, \( x \), of the removed squares. Explain your reasoning. (2) Represent the function \( V(x) \) usina technoloqv. Determine the domain and range of the

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bins with tops. (1) Write a function \( V(x) \) to represent the volume of a bin in terms of the side length, \( x \), of the removed squares. Explain your reasoning. (2) Represent the function \( V(x) \) usina technoloqv. Determine the domain and range of the

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