পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
De facto' means-
120°C তাপমাত্রায় পানি কত চাপে বাষ্পে পরিণত হয়?
কোনটি মাত্রাবিহীন রাশি?
How many types of bees are there in a beehive?
'All at once' means-
উক্ত সরকার ব্যবস্থার সুবিধা হলো— i. দায়িত্বশীলতা ও জনাবদিহিতাii. নাগরিক সচেতনতা বিকাশে সাহায্য করে iii. ক্ষমতা স্বতন্ত্রীকরণের সুফল ভোগ করা যায় নিচের কোনটি সঠিক?
উক্ত সরকার ব্যবস্থার সুবিধা হলো—
i. দায়িত্বশীলতা ও জনাবদিহিতা
ii. নাগরিক সচেতনতা বিকাশে সাহায্য করে
iii. ক্ষমতা স্বতন্ত্রীকরণের সুফল ভোগ করা যায়
নিচের কোনটি সঠিক?
ফারাক্কা বাঁধ তৈরি করা হয়েছে কোন নদীর ওপর?
কোনো শ্রদ্ধেয় ব্যক্তিকে বিদায়ানুষ্ঠানে যে শ্রদ্ধার্ঘ্য পত্র দেয়া হয়, তাকে কী বলে?
অন্ধকার যুগের সাহিত্যিক নিদর্শন-
Where is the headquarters of the World Bank Group located?
স্নেহা প্রতিদিন উপনিষদ অধ্যয়ন করে। গ্রন্থটি পড়ে সে ধর্মের কোন বিষয়টি জানতে পারে?
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
y+(x-1)2 = 0 সমীকরণের লেখচিত্র—
barA=2x^2hati−3yzhatj+xz^2hatk এবং φ=2z−x^3y হয় তাহলে (1,−1,1) বিন্দুতে barA.bar∇φ এর মান কত?
সমাধান কর: 2sinθ tanθ+1=tanθ+2sinθ।
ব্যাংকিং ব্যবসার অন্যতম মূলনীতি— i. তারল্য নীতি ii. সুনামের নীতি iii. বিশেষায়নের নীতি নিচের কোনটি সঠিক?
ব্যাংকিং ব্যবসার অন্যতম মূলনীতি—
i. তারল্য নীতি
ii. সুনামের নীতি
iii. বিশেষায়নের নীতি