The radii of Newton's light rings with a constant radius of curvature of the lens can be found using the formula:
"r_k=\\sqrt {\\frac{(k-0.5)\\cdot \u03bb\\cdot R}{n}}"
if,
"r_1 = 1.4 cm,\n r_2 = 1.27 cm"
"r_1=\\sqrt {\\frac{(10-0.5)\\cdot \u03bb\\cdot R}{n_1}}, n_1=1"
"r_2=\\sqrt {\\frac{(10-0.5)\\cdot \u03bb\\cdot R}{n_2}}"
Next, divide r1 by r2 and get:
"\\frac{r_1}{r_2}=\\sqrt{n_2}"
"n_2=\\frac{r_{1}^2}{r_{2}^2}=\\frac{1.4^2}{1.27^2}=1.215"
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