Number of particles is given by $$n=-D\frac{{{n}_{2}}-{{n}_{1}}}{{{x}^{2}}-{{x}_{1}}}$$ crossing a unit area perpendicular to X-axis in unit time, where$$n_{1}^{{}}$$and $$n_{2}^{{}}$$ are number of particles per unit volume for the value of $$x_{{}}^{{}}$$meant to $$x_{2}^{{}}$$ and $$x_{1}^{{}}$$. Find dimensions of D called as diffusion constant

Question

Number of particles is given by $$n=-D\frac{{{n}_{2}}-{{n}_{1}}}{{{x}^{2}}-{{x}_{1}}}$$ crossing a unit area perpendicular to X-axis in unit time, where$$n_{1}^{{}}$$and $$n_{2}^{{}}$$ are number of particles per unit volume for the value of $$x_{{}}^{{}}$$meant to $$x_{2}^{{}}$$ and $$x_{1}^{{}}$$. Find dimensions of D called as diffusion constant

TuteeHUB · Accepted Answer

NA

TuteeHUB · Answer

$$M_{0}^{{}}LT_{{}}^{2}$$

TuteeHUB · Answer

$$M_{{}}^{0}L_{{}}^{2}T_{{}}^{-4}$$

TuteeHUB · Answer

$$M_{{}}^{0}L_{{}}^{{}}T_{{}}^{-3}$$

TuteeHUB · Answer

$$M_{{}}^{0}L_{{}}^{2}T_{{}}^{-1}$$

1.	Number of particles is given by \[n=-D\frac{{{n}_{2}}-{{n}_{1}}}{{{x}^{2}}-{{x}_{1}}}\] crossing a unit area perpendicular to X-axis in unit time, where\[n_{1}^{{}}\]and \[n_{2}^{{}}\] are number of particles per unit volume for the value of \[x_{{}}^{{}}\]meant to \[x_{2}^{{}}\] and \[x_{1}^{{}}\]. Find dimensions of D called as diffusion constant
A.	\[M_{0}^{{}}LT_{{}}^{2}\]
B.	\[M_{{}}^{0}L_{{}}^{2}T_{{}}^{-4}\]
C.	\[M_{{}}^{0}L_{{}}^{{}}T_{{}}^{-3}\]
D.	\[M_{{}}^{0}L_{{}}^{2}T_{{}}^{-1}\]
Answer» E.

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