পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
একটি টানা তারের দৈর্ঘ্য পরিবর্তন না করেই এর উপর প্রযুক্ত টান চার গুণ করা হলো। তারের কম্পাঙ্ক এর পরিবর্তন হবে-
The average age of a man and his son is 20. After 10 years, their age will be in the ratio 2:1. What was the age of the man and his son 5 years ago respectively?
A can run 22.5 m while B runs 25 m. In a kilometer race B beats A by :
যদি tanθ=y/x হয়, তবে x.cos2θ+y.sin2θ= কত?
সূক্ষ্ম সময় পরিমাপক যন্ত্র কোনটি ?
রক্তাক্ত প্রান্তর' নাটকে মানবরিত্র সম্পর্কে অনেক গুরুত্বপূর্ণ ও মূল্যবান উক্তি করেছেন --
বঙ্গবন্ধু দ্বীপের অবস্থান কোথায়?
উদ্দীপকের কারখানায় ব্যবহৃত কাঁচামাল আর কী কাজে ব্যবহার করা হয়? i. যানবাহনের জ্বালানি হিসেবে ii. তাপবিদ্যুৎ কেন্দ্রে জ্বালানি হিসেবে iii. সৌর বিদ্যুৎ কেন্দ্রে জ্বালানি হিসেবে নিচের কোনটি সঠিক?
উদ্দীপকের কারখানায় ব্যবহৃত কাঁচামাল আর কী কাজে ব্যবহার করা হয়?
i. যানবাহনের জ্বালানি হিসেবে
ii. তাপবিদ্যুৎ কেন্দ্রে জ্বালানি হিসেবে
iii. সৌর বিদ্যুৎ কেন্দ্রে জ্বালানি হিসেবে
নিচের কোনটি সঠিক?
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
নিচের কোনটি উভচর উদ্ভিদ?
কল্যাণমূলক রাষ্ট্রের প্রবক্তা কে?
Who used to call Nelson Mandela 'Madiba'?
'Manifesto' means –
3x3 – 2x2 + 1 = 0 সমীকরণটির মূলগুলো α,β,γ হলে, 1αβ+1βγ+1γα এর মান কত?
2 রেডিয়ান সমান-
মধ্যযুগের সাহিত্য-ইতিহাস বিষয়ে স্বীকৃত পন্ডিত কে?