COMEDK UGET 2026 May 9 Shift 1 Question Paper: Download Answer Key with Solution PDF

COMEDK UGET 2026 Shift 1 Question Paper is available for download here. Consortium of Medical, Engineering and Dental Colleges of Karnataka, (COMEDK) conducted COMEDK UGET exam on May 9, 2026 in Shift 1 from 9 AM to 12 Noon. The COMEDK 2025 Question Paper consists of 180 questions for 180 marks to be attempted in 3 hours.

COMEDK UGET Question Paper is divided into 3 sections- Physics, Chemistry and Mathematics with 60 questions each.
As per the marking scheme, +1 mark is given for each correct answer and there is no negative marking for incorrect answers.

Candidates can download COMEDK UGET 2026 Shift 1 Question Paper with Answer Key and Solution PDF from the links provided below.

COMEDK UGET 2026 Question Paper with Solution PDF for Shift 1

COMEDK UGET 2026 Question Paper Shift 1	Download PDF	Check Solutions

COMEDK UGET 2026 May 9 Shift 1 Question Paper with Solutions

Question 1:

The number of relations, defined on the set {a, b, c, d}, which are both reflexive and symmetric, is equal to:

(A) 256
(B) 16
(C) 1024
(D) 64

Particulars	Details
Mode	Online (Computer-Based Test)
Medium	English only
Total Marks	180 Marks
Total Questions	180 Questions
Duration	3 Hours
Subjects	Physics (60 questions) Chemistry (60 questions) Mathematics (60 questions)
Marking Scheme	1 mark for correct answer, no negative marking

COMEDK UGET 2026 Question Paper with Solution PDF for Shift 1

COMEDK UGET 2026 Exam Pattern

COMEDK UGET 2026 Examination Review

COMEDK UGET Questions

1.If \[ \vec{a}=2\hat{i}-\hat{j}+3\hat{k} \] and \[ \vec{b}=\hat{i}+4\hat{j}-2\hat{k}, \] then \(\vec{a}\cdot\vec{b}\) is equal to:

2.The conjugate of the multiplicative inverse of the complex number \[ z=\frac{1+7i}{3+i} \] is:

3.If \[ y=\tan^{-1}\left( \frac{\sqrt{1+x^3}+\sqrt{1-x^3}} {\sqrt{1+x^3}-\sqrt{1-x^3}} \right) \] then \(\dfrac{dy}{dx}\) is equal to:

4.A coach needs to select a \(4\)-player starting lineup from a pool of \(10\) players consisting of: • \(5\) guards • \(3\) forwards • \(2\) centres Find the number of different selections if the lineup must include: • At least \(1\) guard • At most \(1\) forward • Exactly \(1\) centre

5.A line \(L\) passes through the point of intersection of the lines \(3x+y-10=0\) and \(x-y-2=0\). If the perpendicular distance of the line \(L\) from the point \((5,1)\) is exactly \(\dfrac{2}{\sqrt{5}}\) units, which of the following represents the equation of line \(L\)?

6.The variance of a set of 20 observations is \(16\). If \(7\) is added to each observation, and then \(5\) is subtracted from each resulting observation, what will be the new standard deviation?

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1.
If \[ \vec{a}=2\hat{i}-\hat{j}+3\hat{k} \] and \[ \vec{b}=\hat{i}+4\hat{j}-2\hat{k}, \] then \(\vec{a}\cdot\vec{b}\) is equal to:

2.
The conjugate of the multiplicative inverse of the complex number \[ z=\frac{1+7i}{3+i} \] is:

3.
If \[ y=\tan^{-1}\left( \frac{\sqrt{1+x^3}+\sqrt{1-x^3}} {\sqrt{1+x^3}-\sqrt{1-x^3}} \right) \] then \(\dfrac{dy}{dx}\) is equal to:

5.
A line \(L\) passes through the point of intersection of the lines \(3x+y-10=0\) and \(x-y-2=0\). If the perpendicular distance of the line \(L\) from the point \((5,1)\) is exactly \(\dfrac{2}{\sqrt{5}}\) units, which of the following represents the equation of line \(L\)?

6.
The variance of a set of 20 observations is \(16\). If \(7\) is added to each observation, and then \(5\) is subtracted from each resulting observation, what will be the new standard deviation?