পিডিএফ এর থেকেও মাস্টার প্রশ্ন ব্যাংক & Poll Master এ রয়েছে বিশেষ সুবিধা
নির্দেশনার বৈশিষ্ট্য-
i. পরামর্শ
ii. উৎসাহ
iii. মূল্যায়ন
নিচের কোনটি সঠিক?
উক্ত শিল্পে উৎপাদিত হতে পারে- i. টুথব্রাশ ii. সাবান iii. তৈরি পোশাক নিচের কোনটি সঠিক?
উক্ত শিল্পে উৎপাদিত হতে পারে-
i. টুথব্রাশ
ii. সাবান
iii. তৈরি পোশাক
Which one is reflexive noun?
VpVpnsnp220 V-100040চিত্র অনুযায়ী Vs কত বিভব?
Vp
ns
np
220 V
-
1000
40
চিত্র অনুযায়ী Vs কত বিভব?
”বনফুল” কার ছদ্মনাম?
5:20 টায় ঘণ্টার কাটা ও মিনিটের কাটার মধ্যে ব্যবধান কত ডিগ্রি?
কার্বোহাইড্রেটের প্রধান উৎস i. চিনি, গুড়ii. গম, সাগুiii. মাছ, মাংসনিচের কোনটি সঠিক?
টেম্পোরারি ফাইল বেশি হলে কী ঘটে?
ক্যাথোড রশ্মির ধর্ম-
যদি A+B+C = π, এবং tan-12 = A এবং tan-13 = B হয় তবে C এবং এর মান কত?
f(x)= sqrt(x^2-4x+3) ফাংশনটির ডোমেন হয় :
(বোর্ড ক)প্রশ্ন-৫৮চোখের একমাত্র আলোক সংবেদী অংশ কোনটি?
<img 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
???িচের কোনটি GDP গণনায় অন্তর্ভুক্ত হবে?
একটি বৃত্তের ব্যাসার্ধ যদি। থেকে বৃদ্ধি করে r+n করা হয়, তবে তার ক্ষেত্রফল দ্বিগুন হয়, r এর মান কত?
6 ঘাতবিশিষ্ট কোনো দ্বিপদী রাশির বিস্তৃতিতে ৪র্থ পদের সহগ কত হবে?