16:I[8216,["972","static/chunks/972-b28da0de92681928.js","47","static/chunks/47-a7f06e9eda1ac756.js","115","static/chunks/app/%5Bexam%5D/questions/%5Byear%5D/%5Bsubject%5D/%5Bchapter%5D/%5BquestionId%5D/page-7b6f0a12b9cc0206.js"],"BackButton"] 17:I[1553,["972","static/chunks/972-b28da0de92681928.js","47","static/chunks/47-a7f06e9eda1ac756.js","115","static/chunks/app/%5Bexam%5D/questions/%5Byear%5D/%5Bsubject%5D/%5Bchapter%5D/%5BquestionId%5D/page-7b6f0a12b9cc0206.js"],"QuestionViewer"] 15:T503,{"@context":"https://schema.org","@type":"Quiz","name":"Mht Cet 2025 Wave Optics PYQ with Solution","url":"https://pyq-test-series-platform-alsjdcxu2-sameers-projects-41c5a71e.vercel.app/mht-cet/questions/2025/physics/wave-optics/merjo98h","educationalLevel":"Entrance exam preparation","about":"Mht Cet / Physics / Wave Optics","hasPart":{"@type":"Question","name":"Mht Cet 2025 Wave Optics PYQ with Solution","text":"In Young's double slit interference experiment, using two coherent sources of different amplitudes, the intensity ratio between bright to dark fringes is 5: 1. The value of the ratio of resultant amplitudes of bright fringe to dark fringe is","eduQuestionType":"mcq","acceptedAnswer":{"@type":"Answer","text":"B"},"comment":{"@type":"Comment","text":"Given: In Young's double slit experiment, two coherent sources have different amplitudes. The intensity ratio between bright and dark fringes is 5:1. Let the amplitudes of the two sources be a_1 and a_2. Step 1: Write the formulas Maximum intensity (bright fringe): I_{\\text{max}} = (a_1 + a_2)^2 Minimum intensity (dark fringe): I_{\\text{min}} = (a_1 - a_2)^2 Step 2: Use the given intensity ratio \\frac{I_{\\text{max}}}{I_{\\text{min}}} = \\frac{(a_1 + a_2)^2}{(a_1 - a_2)^2} = \\frac{5}{1} Step 3: Ta..."}}}18:T4cf,

Given:

In Young's double slit experiment, two coherent sources have different amplitudes.
The intensity ratio between bright and dark fringes is $5:1$.

Let the amplitud

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