পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
হোসনে আরার কাজে কীসের প্রতিফলন ঘটেছে?
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
মমতাজউদদীন আহমদ অধ্যাপনা থেকে অবসর গ্রহণ করেন কবে?
সুনামির কারণ কোনটি-
কার নেতৃত্বে অভিযুক্ত আইনজীবীদের নিয়ে একটি ডিফেন্স টিম গঠন করা হয়?
প্রতীক প্রধানত কয় প্রকার?
f(x) = x2-4x+5, g(x)=x+1, Φ(x)=lx2+mx+n, φ(x)=nx2+ mx +lf(x). g(x) = 0 সমীকরণের মূলত্রয় p,q,r হলে ∑p3q নির্ণয় কর। x2 +y2 =1
f(x) = x2-4x+5, g(x)=x+1, Φ(x)=lx2+mx+n, φ(x)=nx2+ mx +l
f(x). g(x) = 0 সমীকরণের মূলত্রয় p,q,r হলে ∑p3q নির্ণয় কর। x2 +y2 =1
'যেমন কর্ম তেমন ফল' এ বাক্যে ব্যবহৃত হয়েছে-
কোনো গণসংখ্যা নিবেশনের গঠন বৈশিষ্ট্যের পরিমাপক নিচের কোনটি?
প্রশ্ন-১৬টেরিডোফাইটের স্পোরোফাইট দশার প্রথম কোষ কোনটি?
নিচে একটি অগ্রগামী তরঙ্গের সমীকরণ দেয়া হলো:y=0.1 sin(200πt- (20π)/17x ) উদ্দীপকে বিস্তার ও কম্পাংক দ্বিগুণ এবং একই মাধ্যমে বিপরীতমুখী হলে তরকাটির সমীকরণ কিরূপ হবে? বিশ্লেষণ কর।
নিচে একটি অগ্রগামী তরঙ্গের সমীকরণ দেয়া হলো:
y=0.1 sin(200πt- (20π)/17x )
উদ্দীপকে বিস্তার ও কম্পাংক দ্বিগুণ এবং একই মাধ্যমে বিপরীতমুখী হলে তরকাটির সমীকরণ কিরূপ হবে? বিশ্লেষণ কর।
It is not worth taking the trouble to write him. Here ‘taking’ is-
ফারাক্কা বাঁধ তৈরি করা হয়েছে কোন নদীর উপর?
1m দীর্ঘ কোনো তারের ব্যাস 5 mm। তারের দৈর্ঘ্য বরাবর একটি বল প্রয়োগ করায় এর ব্যাস 0.01 mm হ্রাস পায় এবং দৈর্ঘ্য 2 cm বৃদ্ধি পায়। পয়সনের অনুপাত কত?
(মডেল)প্রশ্ন-১৬tan(cos-1x)=sin(tan-12) হলে x এর মান কত?
কোষ বিভাজন প্রক্রিয়া 'P': অপত্য কোষে ক্রোমোজোম সংখ্যা ও গুণাগুণ অপরিবর্তিত থাকে।কোষ বিভাজন প্রক্রিয়া 'Q': অপত্য কোষে ক্রোমোজোম সংখ্যা ও গুণাগুণে পরিবর্তন ঘটে।'Q' দ্বারা নির্দেশিত কোষ বিভাজন প্রক্রিয়ার গুরুত্ব বিশ্লেষণ করো।
কোষ বিভাজন প্রক্রিয়া 'P': অপত্য কোষে ক্রোমোজোম সংখ্যা ও গুণাগুণ অপরিবর্তিত থাকে।
কোষ বিভাজন প্রক্রিয়া 'Q': অপত্য কোষে ক্রোমোজোম সংখ্যা ও গুণাগুণে পরিবর্তন ঘটে।
'Q' দ্বারা নির্দেশিত কোষ বিভাজন প্রক্রিয়ার গুরুত্ব বিশ্লেষণ করো।