I stumbled upon a question which states the following -

If vector A = 0.6i^ + Nj^ is a unit vector, find the value of N.

On solving  , the value for N would be 0.8 . But my real question is - Is this possible  ?

How adding two vectors which have magnitudes (number × unit), gave a resultant vector having magnitude 1(without any unit)  ?

Am I missing something here ?

I stumbled upon a question which states the following -

If vector $A = 0.6\bf\hat{i} + N\bf\hat{j}$ is a unit vector, find the value of $N$.

On solving, the value for $N$ would be 0.8 . But my real question is - Is this possible?

How adding two vectors which have magnitudes (number × unit), gave a resultant vector having magnitude 1  (without any unit)?

Am I missing something here ?

A question states the following -

If vector A = 0.6i^ + Nj^ is a unit vector, find the value of N.

On solving,the value for N would be 0.8. But my real question is if this possible ?

How adding two vectors which have magnitudes (number × unit), gave a resultant vector having magnitude 1(without any unit) ?

Am I missing something here ?

I stumbled upon a question which states the following -

If vector A = 0.6i^ + Nj^ is a unit vector, find the value of N.

On solving  , the value for N would be 0.8  . But my real question is - Is this possible ?

How adding two vectors which have magnitudes (number × unit), gave a resultant vector having magnitude 1(without any unit) ?

Am I missing something here ?