We can write for radius of bright ring
"r_{k}=\\frac{\\sqrt{(2k-1)R\u03bb}}{\\sqrt{2n}} (1)"
In our two cases
"r_{1}=\\frac{\\sqrt{(2k-1)R\u03bb}}{\\sqrt{2}} (2)"
"r_{2}=\\frac{\\sqrt{(2k-1)R\u03bb}}{\\sqrt{2n}} (3)"
According to the condition of the problem, we have
"r_{2}=0.8 r_{1} (4)"
We put (2) and (3) in (4)
n=1.5625
Answer
1.5625
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