পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
FDR-এর পূর্ণরূপ কী?
বেতন, কমিশন, ভাড়া, স্টেশনারি, টেলিফোন বিল ইত্যাদি কোন খরচের উদাহরণ?
মুজিবনগর সরকারের শপথ বাক্য পাঠ করেন___
‘কাগমারী সম্মেলন’ কোথায় অনুষ্ঠিত হয়?
P= (x-4)^2(x-3), g(x, y) = x²+ y² g(x, y) = 100 এবং x = 5 দ্বারা আবদ্ধ ক্ষুদ্রতম অংশের ক্ষেত্রফল নির্ণয় কর।
P= (x-4)^2(x-3), g(x, y) = x²+ y²
g(x, y) = 100 এবং x = 5 দ্বারা আবদ্ধ ক্ষুদ্রতম অংশের ক্ষেত্রফল নির্ণয় কর।
'সিডর কোন দেশী শব্দ?
ব্যবস্থাপনার কোন কাজে প্রধানত সম্পাদিত কার্য বিশ্লেষণ করা হয়?
'ইকনোমিস্ট' কোন শহর ভিত্তিক সংবাদপত্র?
কখন হৃদকম্পন সাধারণ মানের থেকে বৃদ্ধি পায়?
Na4[Fe(CN)6] এর Fe এর জারণ মান-
৩ × ০.৩ ÷২ = কত?
Neither Ritu nor Mitu ......qualified for the job.
1-x21-x এর লঘিষ্ঠ রুপ নিচের কোনটি?
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
প্রকৃত কোষে RNA পলিমারেজ কত প্রকার?
বন্ডের প্রয়োজনীয় আয়ের হার হ্রাস পেয়ে ৮% হলে- i. বার্ষিক সুদের পরিমাণ হ্রাস পাবেii. বন্ডের অন্তর্নিহিত মূল্য হবে ২,৬২৫ টাকা iii. বন্ডে বিনিয়োগ লাভজনক হবেনিচের কোনটি সঠিক?
বন্ডের প্রয়োজনীয় আয়ের হার হ্রাস পেয়ে ৮% হলে-
i. বার্ষিক সুদের পরিমাণ হ্রাস পাবে
ii. বন্ডের অন্তর্নিহিত মূল্য হবে ২,৬২৫ টাকা
iii. বন্ডে বিনিয়োগ লাভজনক হবে
নিচের কোনটি সঠিক?