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Suppose the volume V of some object happens to depend on time *t* according to the equation V(t) = At^{3} + B/t^{2}, where A and B are some constants. Let L and T denote dimensions of length and time, respectively. What is the dimension of the constant A?

1. L/T

2. L^{2}/T

3. L^{3} • T^{3}

4. L/T^{3}

5. L^{3}/T^{3}

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Based on our data, we think this problem is relevant for Professor Osborn's class at TCC.