পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
2x4-3x3-3x-2 এর উৎপাদকে বিশ্লেষিত রূপ নিচের কোনটি?
কোন ফিল্ডটি প্রাইমারি কী হতে পারে?
P ও Q এর মধ্যকার আকর্ষণ বল নির্ভর করে-i. বস্তু দুটির ভরের উপর ii. মধ্যবর্তী দূরত্বের উপরiii. মাধ্যমের প্রকৃতির উপর নিচের কোনটি সঠিক ?
P ও Q এর মধ্যকার আকর্ষণ বল নির্ভর করে-
i. বস্তু দুটির ভরের উপর
ii. মধ্যবর্তী দূরত্বের উপর
iii. মাধ্যমের প্রকৃতির উপর
নিচের কোনটি সঠিক ?
জলবায়ু পরিবর্তন বিষয়ক সম্মেলন অভিসম্প্রতি কোন শহরে শুরু হয়েছে?
Which one is the right form of verb to fill in the gap? Mr. Rahman is my colleague. I---- him for over ten years.
d/dx (a^10) এর মান কোনটি?
সমুদ্রের অন্যতম রত্নভান্ডার বলা হয় কোন পর্বের প্রাণিদেরকে?
ব্যাংকের সুলভ ও উদার ঋণনীতির ফলে দেশের অর্থনীতিতে কী ঘটে?
গ্লোমেরুলার ফিলট্রেটের কতটুকু পুনঃশোষিত হয়?
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
Poaceac গোত্রের ফল কোনটি?
ত্রিভুজের তিনটি বাহুর দৈর্ঘ্য সে.মি. এককে দেওয়া হলো। নিচের কোন ক্ষেত্রে ত্রিভুজ অঙ্কন করা যায়?
মুনাফা অর্জনের উদ্দেশ্যে সরাসরি সেবা প্রদানের সাথে জড়িতে থাকে কোনটি?
মুক্তিযুদ্ধের সময়ে গঠিত গেরিলা বাহিনীতে কাদের সংখ্যা বেশি ছিল?
x2 + 4x + 2y = 0 কনিকটির শীর্ষবিন্দুর স্থানাংক কত?
সমাজকর্মের মূল লক্ষ্য হলো- i. ব্যক্তি, দল ও সমষ্টির সামাজিক ভূমিকা পালনে সক্ষম করে তোলা ii. ব্যক্তি ও পরিবেশের মধ্যে কার্যকর মিথস্ক্রিয়া স্থাপন iii. ভৌত অবকাঠামোগত উন্নয়ন ও পরিবেশের ভারসাম্য নিচের কোনটি সঠিক?
সমাজকর্মের মূল লক্ষ্য হলো-
i. ব্যক্তি, দল ও সমষ্টির সামাজিক ভূমিকা পালনে সক্ষম করে তোলা
ii. ব্যক্তি ও পরিবেশের মধ্যে কার্যকর মিথস্ক্রিয়া স্থাপন
iii. ভৌত অবকাঠামোগত উন্নয়ন ও পরিবেশের ভারসাম্য
নিচের কোনটি সঠিক?