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কৈশিক নলের একপ্রাপ্ত পানিতে ডুবালে খাড়াভাবে নলের ভিতরে কিছুটা উপরে উঠে কেন ?

বায়ুমন্ডলীয় চাপের কারণে

পানির স্থিতিস্থাপকতার কারণে

পানির তলটানের কারণে

পানির সান্দ্রতার কারণে

ANSWER : 3

Short Descrption

Descrption

<p>পৃষ্ঠটান (Surface Tension)</p><p>সংজ্ঞা : কোনো তরল পৃষ্ঠের উপর যদি একটি রেখা কল্পনা করা হয় তবে ঐ রেখার প্রতি একক দৈর্ঘ্যে রেখার সাথে লম্বভাবে এবং পৃষ্ঠের স্পর্শকরূপে রেখার উভয় পাশে যে বল ক্রিয়া করে তাকে ঐ তরলের পৃষ্ঠটান বলে ।</p><figure class="image"><img 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"></figure>

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