In order to calculate the object's position, we can use the formula below:
![(1)/(f)+(1)/(d_o)+(1)/(d_i)](https://img.qammunity.org/2023/formulas/physics/high-school/5kmrahwu29tpz79wtbeao5m6vty2u27qi8.png)
Where f is the focal length, do is the object's position and di is the image's position.
Using f = 0.5 m and di = -0.19 m (we use a negative value because the image is virtual), we have:
![\begin{gathered} (1)/(0.5)=(1)/(d_o)+(1)/(-0.19)\\ \\ 2=(1)/(d_o)-5.263\\ \\ (1)/(d_o)=2+5.263\\ \\ (1)/(d_o)=7.263\\ \\ d_o=(1)/(7.263)\\ \\ d_o=0.14\text{ m} \end{gathered}](https://img.qammunity.org/2023/formulas/physics/high-school/zn8564w7mf0wn7ryth8geiy11f2e5kooym.png)
Therefore the object is at 0.14 meters from the mirror.