Parallelogram \( A B C D \) is cut by \( (2 n-1) \) number of paral...

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Parallelogram \( A B C D \) is cut by \( (2 n-1) \) number of parallel lines in which one is diagnal AC. Distance between any two nearest lines is same which is also equal to distance of \( B, D \) from respective nearest
\( \mathrm{P} \) line anong these. Ratio of area of smallest triangle so formed to area of parallelogram is \( \frac{1}{32} \). Find \( n \).
\( \mathrm{W} \)
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