পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
2x2-7x+5=0 সমীকরণের মূলদ্বয় α,β এবং x2-4x+3=0 সমীকরণের মূলদ্বয় β, γ হলে, (γ + α): (γ – α) = কত?
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
'Caliban' is an important character from Shakespeare's--
She plants vegetable seeds ______ April
নিচের উদ্দীপকের আলোকে সংশ্লিষ্ট প্রশ্নগুলোর উত্তর দাও:52+62+7²+...... .......+ N²উদ্দীপকের ধারাটির যোগফল নির্ণয়ের একটি প্রবাহচিত্র অঙ্কন করো ।
নিচের উদ্দীপকের আলোকে সংশ্লিষ্ট প্রশ্নগুলোর উত্তর দাও:52+62+7²+...... .......+ N²
উদ্দীপকের ধারাটির যোগফল নির্ণয়ের একটি প্রবাহচিত্র অঙ্কন করো ।
হাইড্রার বহিঃত্বকে সমগ্র অংশ জুড়ে অবস্থান করে কোনটি?
Estimate the number of vacancies per atom in thermal equilibrium for a crystal at 325?C assuming that the energy required to form a vacancy is 1.4 eV.
y=2x+c রেখাটি x^2/4+y^2/3=1 উপবৃত্তের স্পর্শক হলে c এর মান কত?
1 গওস সমান কত টেসলা?
x2 - 5x + m = 0 এর একটি মূল –3 হলে m এর মান কত?
It is high time he (change) his bad habits.
বাংলাদেশ কোন প্রাণিভৌগলিক অঞ্চলে অবস্থিত?
'গল্প' শব্দটি সংস্কৃত কোন শব্দ থেকে এসেছে?
What is the tragedy of the commons?
গড় মুক্তপথের গাণিতিক রাশিমালা বের করেন__
ব্যাংক হিসাব খোলার মাধ্যমে ব্যাংক ও গ্রাহকদের মধ্যে কী ধরনের সম্পর্ক গড়ে উঠে?