The formula to calculate the Object Distance in Convex Mirror is:
\[ u_{convex} = \frac{v_{convex} \cdot f_{convex}}{v_{convex} - f_{convex}} \]
Where:
Object Distance of Convex Mirror is the distance between the object and the convex mirror, which is used to determine the image distance and magnification of the mirror.
Let's assume the following values:
Using the formula:
\[ u_{convex} = \frac{v_{convex} \cdot f_{convex}}{v_{convex} - f_{convex}} \]
Evaluating:
\[ u_{convex} = \frac{(-0.4) \cdot (-2.798801)}{(-0.4) - (-2.798801)} \]
The Object Distance in Convex Mirror is 0.466699988869439 meters.
| Image Distance of Convex Mirror (m) | Focal Length of Convex Mirror (m) | Object Distance of Convex Mirror (m) |
|---|---|---|
| -0.5 | -2.798801 | 0.608752345244 |
| -0.49 | -2.798801 | 0.593993371451 |
| -0.48 | -2.798801 | 0.579361695980 |
| -0.47 | -2.798801 | 0.564855678952 |
| -0.46 | -2.798801 | 0.550473708537 |
| -0.45 | -2.798801 | 0.536214200352 |
| -0.44 | -2.798801 | 0.522075596882 |
| -0.43 | -2.798801 | 0.508056366913 |
| -0.42 | -2.798801 | 0.494155004979 |
| -0.41 | -2.798801 | 0.480370030823 |
| -0.4 | -2.798801 | 0.466699988869 |
| -0.39 | -2.798801 | 0.453143447715 |
| -0.38 | -2.798801 | 0.439698999628 |
| -0.37 | -2.798801 | 0.426365260060 |
| -0.36 | -2.798801 | 0.413140867172 |
| -0.35 | -2.798801 | 0.400024481369 |
| -0.34 | -2.798801 | 0.387014784848 |
| -0.33 | -2.798801 | 0.374110481161 |
| -0.32 | -2.798801 | 0.361310294776 |
| -0.31 | -2.798801 | 0.348612970663 |
