পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
সংযুক্ত তারের প্রতীক কোনটি?
বঙ্গবন্ধু শিক্ষকদের কছ মাসের বকেয়া বেতন পরিশোধ করেন ?
Travelling Salesperson Problem is an example of -
ভূ-রাজনৈতিক প্রতিরক্ষা নিয়ন্ত্রণের প্রেক্ষাপটে গ্রিনল্যান্ডের মালিকানাটি কোনটির সাথে জড়িত?
বিশ্ববিদ্যালয়ে ছাত্র থাকাকালেই কার কবিতা প্রবেশিকা বাংলা সংকলনের অন্তর্ভূক্ত হয়েছিল?
বাংলাদেশের জাতীয় পতকার নকশা কে তৈরি করেন?
‘রাজবন্দির জবানবন্দী’ কে রচনা করেন ?
' A Brief History of Time" গ্রন্থের লেখক কে?
Instructions: DO NOT USE CALCULATOR. Figures are not drawn to scale. An Integer x, when divided by 4 or 6, results in a remainder of 1. Which of the following cannot be a remainder when the same number is divided by 9?
বুলিয়ান বীজগণিতের মৌলিক অপারেটর নয় কোনটি?
নিউক্লিওয়টাইড কী?
সোয়াচ অব নো গ্রাউন্ড কোথায় অবস্থিত?
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
নিচের অনুচ্ছেদটি পাঠ করে ৬৬-৭২ পর্যন্ত প্রশ্নের উত্তর দাওঃ একজন পশু ডাক্তার কোন এতদিনে K,L,M,S,T এবং U এই ছয়টি খরগোশকে পরপর পরীক্ষা করবেন। পরীক্ষাটি নিচের শর্তগুলো মেনে চলবে: (1 )M কে S এর ঠিক আগে বা পরে পরীক্ষা করা যাবে না | (2) L কে Uএর ঠিক আগে পরীক্ষা করতে হবে | (3) K কে চতুর্থ স্থানে পরীক্ষা করতে হবে।U কে K এর ঠিক আগে পরীক্ষা করা হলে L কে পরীক্ষা করা যাবে কোন স্থানে?
নীচের কোনটি Longterm reversible Contranceptive?
I'm tired, ___________ ?