পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
অনুন্নত দেশের বৈশিষ্ট্য কোনটি?
বসার ঘরের বিন্যাসের ওপর বিন্যাসকারীর কী প্রকাশ পায়?
ন্যূনতম ব্যয়ে মানসম্মত পণ্য কীভাবে উৎপাদন করা যায়, তার পদ্ধতি বা প্রক্রিয়া অনুসন্ধান কাজকে কী বলে?
একটি ভূ-স্থির উপগ্রহে ভ্রমণকারী 60kg ভরের নভোচারীর ওজন কত?
একবীজপত্রী কাণ্ডে-i. জাইলেম এন্ডার্ক ii. অন্তঃত্বক অনুপস্থিত iii. অধঃত্বক উপস্থিত নিচের কোনটি সঠিক?
একবীজপত্রী কাণ্ডে-
i. জাইলেম এন্ডার্ক
ii. অন্তঃত্বক অনুপস্থিত
iii. অধঃত্বক উপস্থিত
নিচের কোনটি সঠিক?
Explain point defects in solids.
একটি মাঠের দৈর্ঘ্য ও প্রস্থের অনুপাত হলো ৫ : ৩। যদি মাঠের প্রস্থ ৪২ মিটার হয়, তাহলে দৈর্ঘ্য হলো- (Length and width of a field are in the ratio 5 : 3. If the width of the field is 42m, then its length is -)
একটি মাঠের দৈর্ঘ্য ও প্রস্থের অনুপাত হলো ৫ : ৩। যদি মাঠের প্রস্থ ৪২ মিটার হয়, তাহলে দৈর্ঘ্য হলো-
(Length and width of a field are in the ratio 5 : 3. If the width of the field is 42m, then its length is -)
দিল্লরি ঐতিহাসিক জিয়াউদ্দিন বারাণী বাংলার নাম দিয়েছিলেন, 'বুলগাকপুর' যার অর্থ-
নিম্নের বর্তনীর আউটপুট কোনটি?<img 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
নিম্নের বর্তনীর আউটপুট কোনটি?
কোনটি মাছ নয়?
Which one is correct spelling?
শান্তা বেগমের কবুতর কোন রোগে আক্রান্ত হয়েছে?
x = cos √y হলে (1 - x2)y2 - xy1 এর মান কত?
at Dhaka. All the passengers who were
পানি থেকে 19.6 m উপরে থাকা ব্রিজ থেকে একটি বস্তুকে নৌকার উপর ফেলার জন্য ছেড়ে দেওয়া হলো তখন নৌকাটি ব্রিজ থেকে 6m দূরে থাকলে নৌকার দ্রুতি কত হবে?
If product of two sequential positive odd numbers is 255, what are those numbers ?