Strain = Change in dimension/Original Dimension. The dimensional formula is [M0 L0 T0].
The dimensionless quantity is Strain.
Strain is defined as the measure of the extent of deformation of an object due to an external force. Strain helps determine the change in the dimension being measured or the relative change of length/area/volume. The strain is expressed as, \(\frac{\Delta L}{L}\) where L is the initial length and \(\Delta\)L is the change in length after deformation.
Dimension for Change in the length= [M0 L1 T0]
Dimension for Original length= [M0 L1 T0]
Therefore, the dimension of Strain = [M0 L1 T0]/ [M0 L1 T0]= [M0 L0 T0]
Thus, strain is a dimensionless quantity.
Read More: Dimensional Analysis
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