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Question
ভূ-পৃষ্ঠ থেকে কত উঁচুতে গেলে সেখানকার অভিকর্ষজ ত্বরণের মান ভূ-পৃষ্ঠে অভিকর্ষজ ত্বরণের মানের এক শতাংশ হবে? (পৃথিবীকে
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ব্যাসার্ধের গোলক মনে করে)
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ANSWER : 3
Descrption
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"></figure><p>→ h = <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>57</mn><mo>.</mo><mn>6</mn><mo>&#xD7;</mo><msup><mn>10</mn><mn>6</mn></msup><mi>m</mi></math></p>
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