The dimensions of the interatomic force constant are
- A$M{T^{ - 2}}$
- B$ML{T^{ - 1}}$
- C$ML{T^{ - 2}}$
- D$M{L^{ - 1}}{T^{ - 1}}$
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Match Column-$1$ with Column-$2$.
Column-$1$ Column-$2$ $(a)$ Wave vector $(i)$ $M^1L^0T^{-3}$ $(b)$ Linear mass density $(ii)$ $M^1L^{-1}T^{-2}$ $(c)$ Intensity of a wave $(iii)$ $M^0L^{-1}T^0$ $(d)$ Volume elasticity coefficient $(iv)$ $M^1L^{-1}T^0$
| Column-$1$ | Column-$2$ |
| $(a)$ Wave vector | $(i)$ $M^1L^0T^{-3}$ |
| $(b)$ Linear mass density | $(ii)$ $M^1L^{-1}T^{-2}$ |
| $(c)$ Intensity of a wave | $(iii)$ $M^0L^{-1}T^0$ |
| $(d)$ Volume elasticity coefficient | $(iv)$ $M^1L^{-1}T^0$ |
Medium
View SolutionLet $[{\varepsilon _0}]$ denote the dimensional formula of the permittivity of vacuum. If $M =$ mass,$L =$ length,$T =$ time and $A =$ electric current,then:
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