A quotient strictly between \(0.5\) and \(1\) requires the original number to be strictly between \(2\) and \(4\). Hence its whole-number digit must be \(2\).

The possible originals are \(2.048,2.084,2.408,2.480,2.804,2.840\). Their quotients are \(0.512,0.521,0.602,0.620,0.701,0.710\), respectively.

Only \(0.620=0.62\) and \(0.710=0.71\) can be written with at most two decimal places. All arrangements with the required whole-number digit have been checked.

Answer

\(2.480\div4=0.62\) and \(2.840\div4=0.71\).