| Obs # | Liquid Tested | Dry Lens $f_1$ (cm) | Combination $F$ (cm) | Liquid Lens $f_2 = \frac{f_1 F}{f_1 - F}$ (cm) | Radius of Curvature $R$ (cm) | Refractive Index $\mu = 1 - \frac{R}{f_2}$ |
|---|---|---|---|---|---|---|
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To find the refractive index of a liquid using a convex lens and a plane mirror.
where $f_1$ is the focal length of the convex lens, $F$ is the focal length of the lens-liquid combination, $f_2$ is the focal length of the plano-concave liquid lens, and $R$ is the radius of curvature of the lower face of the convex lens.
When the object needle is at the principal focus of the lens system, the rays refracted by the lens become parallel. These parallel rays strike the horizontal plane mirror normally and are reflected back along their original paths. Refracting through the lens again, they converge to form an inverted real image right at the position of the needle tip without parallax.