পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
What is the correct superlative form of "Far"?
আকারের ক্ষেত্রে কোনটি সঠিক?
উদ্দীপকের A চিহ্নিত সক্রিয় এনজাইম কোনটি ?
বিজ্ঞানী মেন্ডেলিফ কোনটির ওপর ভিত্তি করে প্রথম পর্যায় সারণি তৈরি করেন?
২০২০ প্রকাশিত ‘আইনের শাসন’ সূচকে শীর্ষস্থান অর্জনকারী দেশের নাম কী?
উদ্দীপকে প্রদর্শিত অঙ্গজ প্রজনন দেখা যায় কোনটিতে?
মিস সুবর্ণার কাজে কোন ধরনের দক্ষতা অধিক প্রয়োজন?
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
মি. আশিককে ৫ বছর পর কত টাকা ফেরত দিতে হবে?
ডিসি অপেক্ষা এসি বেশি বিপজ্জনক ব্যাখ্যা কর।
দেশের পাহাড়ি বনের -i. মধ্যে ১১.০৬ লক্ষ হেক্টর প্রাকৃতিক বন ii. মধ্যে ২.২০ লক্ষ হেক্টর কৃত্রিম বন iii. মোট পরিমাণ ১৩.১৬ লক্ষ হেক্টর নিচের কোনটি সঠিক?
দেশের পাহাড়ি বনের -
i. মধ্যে ১১.০৬ লক্ষ হেক্টর প্রাকৃতিক বন
ii. মধ্যে ২.২০ লক্ষ হেক্টর কৃত্রিম বন
iii. মোট পরিমাণ ১৩.১৬ লক্ষ হেক্টর
নিচের কোনটি সঠিক?
কোনটি বিসিক প্রদত্ত সহায়ভা?
লোডিকিউল কী?
(পরিচ্ছেদ-৩)প্রশ্ন-১৭এসিডপূর্ণ রিয়েজেন্ট বোতলের গায়ে কোন হ্যাজার্ড চিহ্নটি তুমি ব্যবহার করবে ?
কোনো স্থানের জলীয় বাষ্পচাপ সম্পর্কে বলা যায়—i. সম্পৃক্ত জলীয় বাষ্প সর্বাধিক চাপ দেয়ii.অসম্পৃক্ত জলীয় বাষ্প বয়েণের সূত্র মেনে চলেii. বায়ুতে জলীয় বাষ্প কমলে বায়ুর ঘনত্ব বৃদ্ধি পায়নিচের কোনটি সঠিক?
কোনো স্থানের জলীয় বাষ্পচাপ সম্পর্কে বলা যায়—
i. সম্পৃক্ত জলীয় বাষ্প সর্বাধিক চাপ দেয়
ii.অসম্পৃক্ত জলীয় বাষ্প বয়েণের সূত্র মেনে চলে
ii. বায়ুতে জলীয় বাষ্প কমলে বায়ুর ঘনত্ব বৃদ্ধি পায়
বিপণন মিশ্রণের প্রথম ও প্রধান উপাদান কোনটি?