পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
মুদ্রাস্ফীতি কোন পরিবেশের অন্তর্ভুক্ত?
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
Using 6-bits for representing numbers perform the following subtraction using two's complements method: \( latex (15)_{10} - (19)_{10} = (?)_{10} \)
কুনোব্যাঙ এর কঙ্কালতন্ত্রে করোটিকার মেঝেতে যে অস্থিটি (প্যারাস্ফিনয়েড) আছে সেটির গঠন অনেকটা-
-7 < x < -1 কে পরমমানের সাহায্যে লিখলে দাঁড়ায়-
জরায়ুর প্রাচীর কতটি?
ইউরোপের পাঁচটি দেশের মোট GDP আফ্রিকার ছয়টি দেশের মোট GDP থেকে বেশী। যদি ইউরোপের পাঁচটি দেশ থেকে একটি দেশ বাদ দেয়া হয়, তাহলে ফলাফল কি হবে?
ছড়ার ছন্দ কোনটি?
অ্যানথার কালচারের মাধ্যমে উৎপন্ন হয় কোন উদ্ভিদ?
বাংলাদেশের বিশিষ্ট লোকবিজ্ঞানী কে?
xy + yx = 52,x+y=10 সমীকরণ জোটের মূল কোনটি?
একটি 10 e V ইলেকট্রনের De Braoglie তরঙ্গ -দৈর্ঘ্য হবে-
[Ka→1.8×10-5]A ও B পাত্রের মিশ্রিত দ্রবণে সামান্য HCI যোগ করলে pH এর পরিবর্তন গাণিতিক যুক্তিসহ বিশ্লেষণ কর।
[Ka→1.8×10-5]
A ও B পাত্রের মিশ্রিত দ্রবণে সামান্য HCI যোগ করলে pH এর পরিবর্তন গাণিতিক যুক্তিসহ বিশ্লেষণ কর।
Skimming is a term that best matches with
x3x2-16ভগ্নাংশটি সমান নিচের কোনটি?
কোনটি লম্বিক তরঙ্গ?