The number of particles n crossing a unit area perpendicular to the x

1.	The number of particles n crossing a unit area perpendicular to the x – axis in unit time can be written as n=p(n2−n1)(x2−x1) where n1 and n2 are number of particles per unit volume between length (x2−x1). The dimensions of p are
Answer» The number of particles n crossing a unit area perpendicular to the x – axis in unit time can be written as $n = p \frac{(n_{2} - n_{1})}{(x_{2} - x_{1})}$ where $n_{1}$ and $n_{2}$ are number of particles per unit volume between length $(x_{2} - x_{1})$ . The dimensions of p are

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The number of particles n crossing a unit area perpendicular to the x – axis in unit time can be written as n=p(n2−n1)(x2−x1) where n1 and n2 are number of particles per unit volume between length (x2−x1). The dimensions of p are

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