পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
বিক্রিয়াটি কী নামে পরিচিত?
চিকিৎসা বিজ্ঞানের মতে মানুষের স্বাভাবিক প্রবণ ধারণ ক্ষমতা কত ডিবি?
Wolffia হলো -
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
What do we mean by 'tooth and nail'?
মৌলভীবাজার জেলা কোন বিভাগের অন্তর্গত?
ফটো-ইলেকট্রন নির্গমনের ক্ষেত্রে— [J.B-19]আপতিত ফোটনের কম্পাঙ্ক সূচন কম্পাঙ্কের চেয়ে বড় আপতিত ফোটনের শক্তি কার্য অপেক্ষকের চেয়ে বড় আপতিত ফোটনের তরঙ্গদৈর্ঘ্য সূচন তরঙ্গদৈর্ঘ্যের চেয়ে বড় নিচের কোনটি সঠিক?
ফটো-ইলেকট্রন নির্গমনের ক্ষেত্রে— [J.B-19]
নিচের কোনটি সঠিক?
দৃশ্যকল্প-১: একটি কণিকের উপকেন্দ্র (1, 1) এবং উৎকেন্দ্রিকতা sqrt3 এবং নিয়ামক রেখার সমীকরণ 2x + 3y = দৃশ্যকল্প -২: আদিবেগে প্রক্ষিপ্ত কোনো কণা কর্তৃক লব্ধ বৃহত্তম উচ্চতা 9 মিটার এবং আনুভূমিক পাল্লা R। দৃশ্যকল্প-১ হতে কণিকটির সমীকরণ নির্ণয় কর।
দৃশ্যকল্প-১: একটি কণিকের উপকেন্দ্র (1, 1) এবং উৎকেন্দ্রিকতা sqrt3 এবং নিয়ামক রেখার সমীকরণ 2x + 3y =
দৃশ্যকল্প -২: আদিবেগে প্রক্ষিপ্ত কোনো কণা কর্তৃক লব্ধ বৃহত্তম উচ্চতা 9 মিটার এবং আনুভূমিক পাল্লা R।
দৃশ্যকল্প-১ হতে কণিকটির সমীকরণ নির্ণয় কর।
মাইকেলসন-মর্লির পরীক্ষার সিদ্ধান্তসমূহ হচ্ছে- i. ইথার মাধ্যম বলতে এ মহাবিশ্বে কিছু নেই ii. গ্যালিলিওর রূপান্তর সঠিক iii. আলোর বেগ একটি ধ্রুব রাশি যা কোনো পর্যবেক্ষকের উপর নির্ভরশীল নয় নিচের কোনটি সঠিক?
মাইকেলসন-মর্লির পরীক্ষার সিদ্ধান্তসমূহ হচ্ছে-
i. ইথার মাধ্যম বলতে এ মহাবিশ্বে কিছু নেই
ii. গ্যালিলিওর রূপান্তর সঠিক
iii. আলোর বেগ একটি ধ্রুব রাশি যা কোনো পর্যবেক্ষকের উপর নির্ভরশীল নয়
বিমা কোম্পানি বিমা চুক্তির কোন নীতি লঙ্ঘনের কারণে ক্ষতিপূরণ দেয় না?
১৯৭১ সালে 'কনসার্ট ফর বাংলাদেশ" কোথায় অনুষ্ঠিত হয়েছিল? (Where did 'Concert for Bangladesh' take place in 1971?)
EPI প্রকল্পের মাধ্যমে কয়টি মারাত্মক রোগের টিকা প্রদান করা হচ্ছে?
U সেটের উপসেট সংখ্যা 64 হলে, U এর সদস্য সংখ্যা কত?
কোন বাক্যটি শুদ্ধ ?
উল কোন ধরনের তন্তু?
which one is masculine gender?