পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
অস্থানিক মূল কাকে বলে ?
নিম্নের কোনটি বিজারক?
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
50 ml সম্পৃক্ত দ্রবণে 50g CaCI2 আছে। লিটার প্রতি CaCI2 এর দ্রাবতা কত ?
বিশদ আয় বিবরণী প্রস্তুত করা হয়-
যদি x+1x=4 হয় তবে xx2-3x+1 এর মান কত ?
জুনায়েদ তার স্ত্রীর সাথে মাঝে মাঝেই হাসি-তামাশা করেন। এর ফলে- i. পরস্পরের মধ্যে অবাধ্যতা জন্ম নেবে ii. তাদের মধ্যে প্রগাঢ় ভালোবাসা জন্ম নেবে iii. তাদের মধ্যে প্রীতির বন্ধন সুদৃঢ় হবে নিচের কোনটি সঠিক?
জুনায়েদ তার স্ত্রীর সাথে মাঝে মাঝেই হাসি-তামাশা করেন। এর ফলে-
i. পরস্পরের মধ্যে অবাধ্যতা জন্ম নেবে
ii. তাদের মধ্যে প্রগাঢ় ভালোবাসা জন্ম নেবে
iii. তাদের মধ্যে প্রীতির বন্ধন সুদৃঢ় হবে
নিচের কোনটি সঠিক?
কোন যৌগটি অ্যালডল ঘনীভবন বিক্রিয়া দেয় না?
কোনটি মূলধনজাতীয় প্রাপ্তি নয়?
শব্দ দূষণ কমানোর জন্য কী করতে হবে?
কীভাবে উৎপাদন ক্ষমতার ব্যবহার করা যায়?
Law of segregation সূত্রটি যে বিজ্ঞানী আবিষ্কার করে তার নাম কি?
যদি ɑ + β = 3 ও ɑ3 + β3 = 7 হয় তবে ɑ ও β যে সমীকরণের মূল তা নিচের কোনটি হবে?
'যদি না ধুলা লাগিবে তব পায়ে পায়ের ধুলা পাইব কী উপায়ে'—মন্ত্রীর এ কথায় প্রকাশ পেয়েছে তার-i. অকর্মণ্যতাii. অজুহাতiii. কাণ্ডজ্ঞানহীনতানিচের কোনটি সঠিক?
'যদি না ধুলা লাগিবে তব পায়ে পায়ের ধুলা পাইব কী উপায়ে'—মন্ত্রীর এ কথায় প্রকাশ পেয়েছে তার-i. অকর্মণ্যতাii. অজুহাতiii. কাণ্ডজ্ঞানহীনতা
1+5+9+13+ . . . . . ধারাটি কোন ধরনের ধারা?
Appealing : Select the appropriate meaning of the word.