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UPES MET (Management Entrance Test) is an entrance test for MBA conducted through the University of Petroleum and Energy Studies, Dehradun.
Management Entrance Test (MET) is an entrance test directed by the UPES MET 2024 once a year for picking decent contenders for all the courses given by the UPESMET. University of Petroleum and Energy Studies proffers around 79 industryfocused & specialized programs.
The page brings forth a host of question papers. The question paper can be downloaded from the site of the University in the PDF form.
UPES MET 2024 Exam Pattern
Section 1
General English: Reading Comprehension, Verbal Reasoning, Verbal Ability
 The UPESMET is 2 hours 30 minutes’ entrance test.
 There will be 160 questions in the exam.
 For each question, there will be given four options and you have to select the right one.
Section 2
Quantitative: Data Interpretation and Data Sufficiency
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Section 3
General Awareness: General Knowledge, Current Affairs, Business Scenario
Section 4
Analytical & Logical Reasoning
UPES MET 2024 Courses
 Oil & Gas
 MBA (Oil & Gas Management)
 MBA (Energy Trading)
 Infrastructure
 MBA (Infrastructure Management)
 Logistics & Supply Chain
 MBA (Logistics & Supply Chain Management)
 Power
 MBA (Power Management)
 Information Systems
 MBA (Information Systems Management)
 Transportation
 MBA (Aviation Management)
 MBA (Port & Shipping Management)
 International Business
 MBA (International Business)
Previous Year Sample Paper
1. The total cost of 2 pencils, 5 erasers, and 7 sharpeners are Rs.30, while 3 pencils and 5 sharpeners cost Rs.15 more than 6 erasers. By what amount (in Rs.) does the cost of 39 erasers and 1 sharpener exceed the cost of 6 pencils?
(1) 20
(2) 30
(3) It does not exceed
(4) Cannot be determined
2. If the roots of the equation (x + 1) (x + 9) + 8 = 0 are a and b, then the roots of the equation (x + a) (x + b) – 8 = 0 are
(1) 1 and 9
(2) 4 and 6
(3) 4 and 6
(4) Cannot be determined
3. What is the remainder when 7700 is divided by 100?
(1) 1
(2) 61
(3) 41
(4) 21
4. Balram, the local shoe shop owner, sells four types of footwear – Slippers (S), Canvas Shoes (C), Leather Shoes (L) and Joggers (J). The following information is known regarding the cost prices and selling prices of these four types of footwear:
(i) L sells for Rs.500 less than J, which costs Rs.300 more than S,
which, in turn, sells for Rs.200 more than L.
(ii) L costs Rs.300 less than C, which sells for Rs.100 more than S,
which, in turn, costs Rs.100 less than C.
5. If it is known that Balram never sells any item at a loss, then which of the following is true regarding the profit percentages earned by Balram on the items L, S, C and J represented by l, s, c, and j respectively?
(1) l ≥ c ≥ s ≥ j
(2) c ≥ s ≥ l ≥ j
(3) l ≥ s ≥ c ≥ j
(4) s ≥ l ≥ j ≥ c
6. A sequence of 4 digits, when considered as a number in base 10 is four times the number it represents in base 6. What is the sum of the digits of the sequence?
(1) 7
(2) 6
(3) 9
(4) 8
7. Some friends planned to contribute equally to jointly buy a CD player. However, two of them decided to withdraw at the last minute. As a result, each of the others had to shell out one rupee more than what they had planned for. If the price (in Rs.) of the CD player is an integer between 1000 and 1100, find the number of friends who actually contributed?
(1) 21
(2) 23
(3) 44
(4) 46
DIRECTIONS for questions 8 and 9: Answer the questions on the basis of the information given below.
A robot is designed to move in a peculiar way and it can be set in motion by a microprocessor program. The program can be initiated by assigning a positive rational value to its variable n.
The program directs the robot to move in the following way. As soon as the program is started, the robot starts from point O, moves 2n meters northward and changes its direction by n° to the right. It then moves 2n meters forward and again changes its direction by n° to the right and continues in this manner till it reaches the starting point O, or till it covers a total distance of 1000 m, whichever happens first, and then it stops.
8. I assigned a value for n and started the program. If the robot finally came back to O and stopped, what is the total distance that it has covered?
(1) 180 m
(2) 360 m
(3) 720 m
(4) Cannot be determined
9. For how many values of n in the intervals [1, 60] does the robot cover less than 1000 m, before it stops?
(1) 19
(2) 60
(3) 355
(4) Infinite
DIRECTIONS for questions 10 to 20: Answer the questions independently of each other.
10. If N = 888Dup to 100 digits, what is the remainder when N is divided by 625?
(1) 128
(2) 138
(3) 338
(4) 388
11. If [log101] + [log102] + [log103] + [log104] + …… + [log10n] = n, where [x] denotes the greatest integer less than or equal to x, then
(1) 96 ≤ n < 104
(2) 104 ≤ n < 107
(3) 107 ≤ n < 111
(4) 111 ≤ n < 116
12. A regular polygon has an even number of sides. If the product of the length of its side and the distance between two opposite sides are of its area, find the number of sides it has.
(1) 6
(2) 8
(3) 20
(4) 16
13. Two positive real numbers, a and b, are expressed as the sum of m positive real numbers and n positive real numbers respectively as follows:
a = s1 + s2 + D..+ s m and
b = t1 + t2 + D..+ tn
14. If [a] = [s1] + [s2] + D.. + [sm] + 4 and [b] = [t1] + [t2] + D. + [tn] + 3, where [x] denotes the greatest integer less than or equal to x, what is the minimum possible value of m + n?
(1) 6
(2) 10
(3) 8
(4) 9
15. A natural number n is such that 120 n ≤ 240. If HCF of n and 240 is 1, how many values of n are possible?
(1) 24
(2) 32
(3) 36
(4) 40
16. The first n natural numbers, 1 to n, have to be arranged in a row from left to right. The n numbers are arranged such that there is an odd number of numbers between any two even numbers as well as between any two odd numbers. If the number of ways in which this can be done is 72, then find the value of n.
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(1) 6
(2) 7
(3) 8
(4) More than 8
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