Question for UBTER Group D - Quiz / Questions / MCQ in English
Last Update on : October 10, 2026
Duration: 120 ยท Questions: 100 ยท Max Marks: 100
To boost your performance in UBTER Group D exam, practice each question regularly and with focus. Every question tests your subject understanding, so solve them one at a time. Taking a quiz improves your speed and accuracy. Practicing topic-wise MCQs. Students benefit greatly from reviewing questions with answer keys, which help clarify concepts and strengthen Questions knowledge for success in UBTER Group D exams.
Latest UBTER Group D Exam Question (Objective Questions), MCQ in English
Subjects : General Knowledge, General English, General Hindi, General Science, General Maths
Question Bank UBTER Group D Exam - English
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| Sr. | Package Name | Amount | |
|---|---|---|---|
| 1. | UBTER Group D Exam Question Bank Book - English Description : <span style="color:#FF0000"><span style="font-size:18px"><span style="font-family:georgia,serif"><strong>1000 Question with Answer (Printed Material)</strong></span></span></span> | โน390 | |
| 2. | UBTER Group D Exam Question Bank Book - Hindi Description : <span style="color:#FF0000"><span style="font-size:18px"><span style="font-family:georgia,serif"><strong>1000 Question with Answer (Printed Material)</strong></span></span></span> | โน450 | |
| 3. | UBTER Group D Exam - English Description : 1690 Question With Answer | โน181 | |
| 4. | UBTER Group D Exam - Hindi Description : 1700 Question With Answer | โน181 |

. If u1 and u2 are column matrics such that
, then u1 + u2 is equal to
[k3 – (k – 1)3] = n3, for any natural number n.
+ a log |sin x – 2 cos x| + k, then a is equal to
x and the ellipse 2x2 + y2 = 4 is y = 2x + 2
, (m ¹ 0) is a common tangent to the parabola y2 = 16
cu m of helium gas. If a leak in the balloon causes the gas to escape at the rate of 72
PQR, if 3 sin P + 4 cos Q = 6 and 4 sin Q + 3 cos P = 1 then the angle R is equal to
= 0.5(t) – 450. If p(0) = 850, then the time at which the population becomes zero is
log 18
R be such that the function f given by f(x) = log |x| + bx2 + ax, x
0 has extreme values at x = –1 and x = 2.
and b = 
where [x] denotes the greatest integer function, then f is
intersect, then k is equal to