পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
which of the following information is alone sufficient to find out the value 4x2 +12xy + 9y2 ?
পৃথিবীতে কোন ধরনের ব্যবসা সংগঠন সবচেয়ে বেশি?
A={1, 2, 5}, B=(1, 3, 4}, C= {5, 7} হলে, (A∩B)∪(A∩B) এর মান কোনটি?
I cannot ---- what you say.
এল নিনো ঘটাতে পারে
নিচের কোনটি ইমালশন শ্রেণির কলয়েড?
The present governor of Bangladesh Bank is--
দারিদ্র্য বিমোচনের উদ্দেশ্যে সরকার ব্যয় করে- . i. নগদ অর্থ সহায়তা প্রদানে ii. শিক্ষাবৃত্তি প্রদানে iii. কাবিখা কার্যক্রমে নিচের কোনটি সঠিক?
দারিদ্র্য বিমোচনের উদ্দেশ্যে সরকার ব্যয় করে- .
i. নগদ অর্থ সহায়তা প্রদানে
ii. শিক্ষাবৃত্তি প্রদানে
iii. কাবিখা কার্যক্রমে
নিচের কোনটি সঠিক?
দুইটি বৃত্তের ব্যাসার্ধের অনুপাত ৩:২। বৃত্তদ্বয়ের ক্ষেত্রফলের অনুপাত কত হবে?
নিম্নের যেটি পাটের আঁশ ছাড়াতে কাজে লাগে-
y=(barAB.bar(AB)) ফাংশনে ব্যবহৃত হয়েছে-NAND gateNOT gateAND gateনিচের কোনটি সঠিক?
y=(barAB.bar(AB)) ফাংশনে ব্যবহৃত হয়েছে-
ইতির বাবা যে অফিসে কাজ করেন সেখানে গাড়ি চালানোর প্রাক প্রশিক্ষণ দেওয়ার প্রযুক্তিগত সুবিধা আছে। একদিন বাবার অফিসে গিয়ে ইতি দরজায় হাত রাখতেই এলার্ম বেজে উঠে। কিন্তু বাবা এসে দরজার সামনে দাঁড়াতেই দরজা খুলে যায়।আধুনিক জীবনের নিরাপত্তায় উদ্দীপকের প্রযুক্তি দু'টির তুলনামূলক বিশ্লেষণ করো।
ইতির বাবা যে অফিসে কাজ করেন সেখানে গাড়ি চালানোর প্রাক প্রশিক্ষণ দেওয়ার প্রযুক্তিগত সুবিধা আছে। একদিন বাবার অফিসে গিয়ে ইতি দরজায় হাত রাখতেই এলার্ম বেজে উঠে। কিন্তু বাবা এসে দরজার সামনে দাঁড়াতেই দরজা খুলে যায়।
আধুনিক জীবনের নিরাপত্তায় উদ্দীপকের প্রযুক্তি দু'টির তুলনামূলক বিশ্লেষণ করো।
যদি AB = BC = AC = 10 সে.মি. হয়, তবে AD = কত?<img 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
যদি AB = BC = AC = 10 সে.মি. হয়, তবে AD = কত?
একটি পরিবাহীর রোধ 20Ω. এর দুই প্রান্তের বিভব বৈষম্য 20 ভোল্ট হলে এর মধ্য দিয়ে কত অ্যাম্পিয়ার তড়িৎ প্রবাহিত হবে?
(a) C3H9N আনবিক ফরমূলা সম্বলিত যৌগটির গাঠনিক ফরমূলা লিখ যার মধ্যে কোন কার্বন-কার্বন বন্ধন নাই।(b) নিম্নের বিক্রিয়াগুলোর মূল উৎপাদন লিখ।
(a) C3H9N আনবিক ফরমূলা সম্বলিত যৌগটির গাঠনিক ফরমূলা লিখ যার মধ্যে কোন কার্বন-কার্বন বন্ধন নাই।
(b) নিম্নের বিক্রিয়াগুলোর মূল উৎপাদন লিখ।
প্রশমন বিক্রিয়ার পরে দ্রবণের pH এর মান কত হয়?