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৩০ জন শ্রমিক একটি কাজ ২১ দিনে শেষ করতে পারে। ১৮ দিনে কাজটি শেষ করতে নতুন কতজন শ্রমিক লাগবে?

৫ জন

৬ জন

৮ জন

৯ জন

ANSWER : 1

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"></figure>

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