পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
একজন মুজতাহিদের পক্ষে কোনো মাসয়ালার বিষয়ে নিরব থাকা কী প্রমাণ করে?
P কেন্দ্রবিশিষ্ট বৃত্তে x এর মান কত?<img 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
P কেন্দ্রবিশিষ্ট বৃত্তে x এর মান কত?
State the physical significance of scattering and reaction cross section, and compare their maximum values.
লেয়ার খামার করার জন্য কোন ঋণ দেয়া প্রয়োজন?
উদ্দীপকে শিক্ষা আমাদের জীবনে কোন ধরনের প্রভাব আনবে? i. দায়িত্বশীলতা শেখাবে ii. প্রশিক্ষণকে সুদৃঢ় করবে iii. সুশাসন সম্ভব হবে নিচের কোনটি সঠিক?
উদ্দীপকে শিক্ষা আমাদের জীবনে কোন ধরনের প্রভাব আনবে?
i. দায়িত্বশীলতা শেখাবে
ii. প্রশিক্ষণকে সুদৃঢ় করবে
iii. সুশাসন সম্ভব হবে
নিচের কোনটি সঠিক?
ত্রিভুজটির বৃহত্তম কোণের পরিমাণ কত?
প্রারম্ভিক দেনাদার ৩০,০০০ টাকা এবং সমাপনী দেনাদার ৫০,০০০ টাকা, বিক্রয় ১০,০০,০০০ টাকা হলে দেনাদার হলে দেনাদার আবর্তন অনুপাত কত?
As I reached home, I saw my sister ------for help.
পুঁজিবাদী সমাজে উৎপাদনের মূল উপকরণ কাদের হাতে ছিল?
সুর্যের প্রখর উত্তাপেও গরম হয় না
স্বল্পমেয়াদি অর্থায়নের সময়কাল কত?
রাজা/রানি নিয়মতান্ত্রিক প্রধান হলে প্রকৃত ক্ষমতার মালিক কে?
বাংলাদেশের বৃহত্তম তফসিলি ব্যাংক কোনটি?
গাঢ় HCI এর গন্ধ কেমন?
যদি sinA+cosA=sinB+cosB তবে, A+B=?
1 cm3 আয়তনের পানির ওজন হয়?