পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
কোন শব্দটির ব্যবহারিক অর্থ ব্যুৎপত্তিগত অর্থ থেকে ভিন্ন?
‘বঙ্গভঙ্গ’ কী ধরনের সংস্কার ছিল?
(?) চিহ্নিত স্থানে কী হবে?
The largest railway bridge is located on ______ .
ভাজক টিস্যুর বৈশিষ্ট্য নয় কোনটি?
ABC সমবাহু ত্রিভুজের ∠B এবং ∠C এর সমদ্বিখন্ডকদ্বয় বিন্দুতে ছেদ করেছে। ∠BOC এর মান কোনটি?<img 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
ABC সমবাহু ত্রিভুজের ∠B এবং ∠C এর সমদ্বিখন্ডকদ্বয় বিন্দুতে ছেদ করেছে। ∠BOC এর মান কোনটি?
Who was the leader of ‘Sepoy revolt’?
একই তাপমাত্রায় রংপুর অপেক্ষা টেকনাফ অস্বস্তিকর কেন?
ব্যুরেট রিন্স করতে ক্রোমিক এসিড ব্যবহার করা হয় কেন?
LR→R ফাংশনটি f(x) = x2 হলে এর রেঞ্জ কত ?
একটি গাড়ীর চাকা 30 minute এ 2000 বার ঘুরে 10 km পথ অতিক্রম করে, চাকার পরিধি কত?
খাদ্যদ্রব্য পচনে অন্যতম সহায়ক কোনটি?
যদি cos-1x + cos-1y = π/2 হয় তবে, x2 + y2 = কত ?
নিউক্লিয় চুল্লীতে পারমানবিক বিক্রিয়া নিয়ন্ত্রণে নিচের কোনটি ব্যবহার করা হয়?
0.5˙23˙ হতে প্রাপ্ত গুণোত্তর ধারার সাধারণ অনুপাত কত?
কোনো একটি স্থায়ী নিউক্লিয়াসের ভর ও এর উপাদানিক কণাগুলোর মুক্ত অবস্থার মিলিত ভর সমান হয় না কেন?