The position of a particle moving under uniform acceleration is some function of time and the acceleration. suppose we write this position as x = kamtn, where k is a dimensionless constant. show by dimensional analysis that this expression is satisfied if m = 1 and n = 2. (submit a file with a maximum size of 1 mb.)

Explanation:

k is constant , it is dimension is zero. Using dimensional unit , we cal write the relation as follows

L =

=

Equating power of like items

m=1

-2m+n = 0

n = 2

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