To be dimensionally consistent, distance $[\mathrm{L}]$, velocity $[\mathrm{L} / \mathrm{T}]$, and acceleration $[\mathrm{L} / \mathrm{T} 2]$ must be related as follows.
A) distance $=$ velocity $\times$ acceleration ${ }^{2}$
B) distance $=$ velocity $2 \times$ acceleration
C) distance $=$ velocity $2 /$ acceleration
D) distance $=$ velocity/acceleration

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The Answer of To be dimensionally consistent, distance $[\mathrm{L}]$, velocity $[\mathrm{L} / \mathrm{T}]$, and acceleration $[\mathrm{L} / \mathrm{T} 2]$ must be related as follows.
A) distance $=$ velocity $\times$ acceleration ${ }^{2}$
B) distance $=$ velocity $2 \times$ acceleration
C) distance $=$ velocity $2 /$ acceleration
D) distance $=$ velocity/acceleration

To Be Dimensionally Consistent, Distance [L][\mathrm{L}][L] , Velocity [L/T][\mathrm{L} / \mathrm{T}][L/T] , and Acceleration

To Be Dimensionally Consistent, Distance $[\mathrm{L}]$ , Velocity $[\mathrm{L} / \mathrm{T}]$ , and Acceleration