পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
50 kg ভরের একটি বস্তু 15 সেকেন্ডে 7.5 m উঁচুতে উঠতে পারলে তার ক্ষমতা কত হবে?
When we get ready for dinner, I have to take my books----the table.
d-অরবিটালের বিপরীত দুটি লোবকে কয়টি নোডাল প্লেন ভাগ করে রাখে?
Choose the correct answer from the alternatives:-The word appreciate means-
Choose the correct answer from the alternatives:-
The word appreciate means-
সবচেয়ে ভারী কণা কোনটি -
1.2 m/s2 ত্বরণে নিচের দিকে নামতে থাকা লিফ্টের ফ্লোর হতে 2m উঁচু থেকে একটি বল ছেড়ে দেয়া হলে বলটি কত সময় পর ফ্লোরে আঘাত করবে?
A(1,−2) ও B(6, −7) বিন্দুদ্বয়ের সংযোগ রেখাকে 2:3 অনুপাতে অন্তর্বিভক্তকারী বিন্দুগামী AB এর সাথে লম্বরেখার সমীকরণ-
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
উদ্দীপকে কোন অঠকথাচার্যের ইঙ্গিত রয়েছে?
8x + 2-5x² = 0 সমীকরণের- i. নিশ্চায়কের মান 104 ii. মূলদ্বয় অসমান, অমূলদ iii. লেখচিত্রটি x-অক্ষকে ছেদ করবে নিচের কোনটি সঠিক?
8x + 2-5x² = 0 সমীকরণের-
i. নিশ্চায়কের মান 104
ii. মূলদ্বয় অসমান, অমূলদ
iii. লেখচিত্রটি x-অক্ষকে ছেদ করবে
নিচের কোনটি সঠিক?
'Better three hours too soon than a minute too late' was said by-
প্রশ্ন-১১৬10 cm দীর্ঘ এবং 0.3g ভরের একটি তার অনুভূমিকভাবে আছে এবং এতে প্রবাহমাত্রা 5A । চৌম্বক ক্ষেত্রের প্রাবল্য কত হলে তারটি ভাসমান থাকবে ? ( g = 10ms-2 )
ডাইরেক্ট সিলেকশন টুলের অপর নাম কী?
BANBEIS' কত সালে প্রতিষ্ঠিত হয়?
ধ্বনি নির্দেশক চিহ্নকে কি বলা হয়?
`On the sly'- means-