পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
কোনটি জীবের বংশগতীয় পদার্থ?
How many teams are playing in ICC world Cup Cricket 2011?
’যেহেতু তুমি বেশি নম্বর পেয়েছ, সুতরাং তুমি প্রথম হবে।’ এটি কোন ধরনের বাক্য ?
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
প্রত্যয়পত্র ইস্যু করে থাকে-
চলতি সম্পদের মূল উপাদান কোনটি?
Choose the sentence with incorrect use of a phrase -
‘বেহালা' শব্দটি যে ভাষা থেকে বাংলা ভাষায় এসেছে-
ট্রিপসিন কোন খাদ্য পরিপাকে সহায়তা করে?
ঘাসফড়িংয়ের মস্তকের বহিঃকঙ্কালের নাম -
একটি ছক্কা নিক্ষেপ করলে ও দ্বারা বিভাজ্য সংখ্যা হওয়ার অনুকূল ফলাফল কয়টি?
০.২২×০.৭০= ?
1610 এর সমকক্ষ বাইনারি সংখ্যা কত?
লক্ষণভিত্তিক শ্রেণিকরণের ক্ষেত্রে আরো যে নামগুলো প্রযোজ্য- i. প্রতীকনির্ভর শ্রেণিকরণ ii. বৈজ্ঞানিক শ্রেণিকরণiii. নমুনাভিত্তিক শ্রেণিকরণ নিচের কোনটি সঠিক?
লক্ষণভিত্তিক শ্রেণিকরণের ক্ষেত্রে আরো যে নামগুলো প্রযোজ্য-
i. প্রতীকনির্ভর শ্রেণিকরণ
ii. বৈজ্ঞানিক শ্রেণিকরণ
iii. নমুনাভিত্তিক শ্রেণিকরণ
নিচের কোনটি সঠিক?
Intelligence : Idiot :: Water : _____ শূণ্য স্থানে কোনটি প্রযোজ্য?
On an areial photograph, the surface of a pond appears as a circular region of radius 7/16 inch.If a distance of 1inch on the photograph correspondence to a actual distance of 2miles.Which of the following of closest estimate of actual surface of the area of pond,in square miles?