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A dimensionless quantity (a) never has a unit, (b) always has a unit, (c) may have a unit, (d) does not exist.
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Please give example too.
radians are dimensionless because they are defined in terms of length/length (circumference/diameter)
\[\pi\text{ radians }={C\cancel{\text{ meters}}\over d\cancel{\text{ meters}}}\]so the units cancel
thanx i gt it but wt about this plz? this is last one! A unitless quantity (a) never has a nonzero dimension, (b) always has a nonzero dimension, (c) may have a nonzero dimension, (d) does not exist.
if it is unitless then the dimensions \(must\) cancel
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so is 'a' right??
right :)
thanx a lot:D
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