পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
যে বাট্টার হারে নিট নগদ আন্তঃপ্রবাহ এবং মূল বিনিয়োগের সমান হয় তাকে কী বলে?
মনে কর তুমি অংশীদারী ব্যবসায়ে হিসেবে একটি ব্যাংক প্রতিষ্ঠা করতে চাও এক্ষেত্রে সবনিম্ন কতজন সদস্য নিয়ে তুমি এ ব্যাংকটি প্রতিষ্ঠা করতে পার?
Wi-Fi এবং Wi-Max এর মধ্যে পার্থক্য হচ্ছে- i. কাভারেজ এরিয়ায় ii. ট্রান্সমিশন মোডে iii. ট্রান্সমিশন স্পীডে নিচের কোনটি সঠিক?
Wi-Fi এবং Wi-Max এর মধ্যে পার্থক্য হচ্ছে-
i. কাভারেজ এরিয়ায়
ii. ট্রান্সমিশন মোডে
iii. ট্রান্সমিশন স্পীডে
নিচের কোনটি সঠিক?
ব্যবসায়িক লেনদেন সংরক্ষণের উদ্দেশ্য হলো-i. লেনদেনের স্থায়িভাবে সংরক্ষণii. আর্থিক ফলাফল নির্ণয়iii. আর্থিক অবস্থা নির্ণয় নিচের কোনটি সঠিক?
ব্যবসায়িক লেনদেন সংরক্ষণের উদ্দেশ্য হলো-i. লেনদেনের স্থায়িভাবে সংরক্ষণii. আর্থিক ফলাফল নির্ণয়iii. আর্থিক অবস্থা নির্ণয়
দ্বিবীজপত্রী উদ্ভিদ মূলে জাইলেম বা ফ্লোয়েম গুচ্ছের সংখ্যা-
কোনটি দ্বারা 1°, 2°, 3° অ্যালকোহলের মধ্যকার পার্থক্য করা যায় না?
'ঘটিরাম' এর অর্থ কি?
কোনটি যোগাযোগের কার্যাবলির অন্তর্ভুক্ত নয়?
১ + ৫ + ৯+ ------------+৮১=?
নিচের কোনটি আরহেনিয়াস মতবাদ অনুযায়ী অম্ল?
ম্যাক্সওয়েল আলোর কোন তত্ত্ব প্রদান করেন?
অর্থগত বিবেচনায় বাংলা ভাষার শব্দ কত প্রকার ?
কোনটি বঙ্কিমচন্দ্রের রচিত ?
AD রেখাংশ △ ABC এর অন্তঃস্থ ∠A এর সমদ্বিখন্ডক ও BC কে D বিন্দুতে ছেদ করলে নিচের কোনটি সঠিক হবে?<img 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
AD রেখাংশ △ ABC এর অন্তঃস্থ ∠A এর সমদ্বিখন্ডক ও BC কে D বিন্দুতে ছেদ করলে নিচের কোনটি সঠিক হবে?
অস্ট্রালর্প জাতের মুরগির - i. উৎপত্তিস্থল গ্রেট ব্রিটেন ii. পালকের রং সাদা iii. ডিমের রং বাদামি নিচের কোনটি সঠিক?
অস্ট্রালর্প জাতের মুরগির -
i. উৎপত্তিস্থল গ্রেট ব্রিটেন
ii. পালকের রং সাদা
iii. ডিমের রং বাদামি
(৭খ)প্রশ্ন-১২দুটি সোজা ও সমান্তরাল চির পরস্পর হতে a দূরে অবস্থিত। একটি একবর্ণী আলো দ্বারা এদের আলোকিত করায় চির হতে D দূরে অবস্থিত পর্দায় ডোরা সৃষ্টি হলো। প্রতিটি ডোরার প্রস্থ x । পরবর্তীতে a ও D উভয়টিকে দ্বিগুণ করা হলো। নতুন ডোরার প্রস্থ হবে—