KEAM 2026 Engineering April 17 Question Paper: Download Answer Key with Solutions PDF

KEAM 2026 Engineering Question Paper for April 17 will be available for download here. CEE Kerala is conducting KEAM 2026 Engineering exam on April 17 in session 2 from 2 PM to 5 PM. KEAM 2026 Engineering exam is an online CBT with a total of 150 questions carrying a maximum of 600 marks.

Also Check: KEAM 2026 Marks vs Rank out of 600

The KEAM Engineering exam is divided into 3 subjects- Physics (45 questions), Chemistry (30 questions) and Mathematics (75 questions).
4 marks are given for every correct answer and 1 mark is deducted for every incorrect answer

Candidates can download KEAM 2026 April 17 Engineering Question Paper with Solution PDF from the links provided below.

KEAM 2026 Engineering April 17 Question Paper with Solution PDF

KEAM 2026 Engineering Question Paper April 17	Download PDF	Check Solutions

KEAM 2026 Engineering April 17 Question Paper with Solutions

KEAM 2026 Exam Pattern

Particulars	Details
Paper	Engineering
Mode of Exam	Online CBT
Subjects	Physics- 45 questions Chemistry- 30 questions Mathematics- 75 questions
Type of Question	Objective Type
Total Number of questions	150
Marks are awarded for each correct answer	4 marks
Marks are awarded for each incorrect answer	1 marks
KEAM total marks for Engineering	600 marks
Duration of KEAM Engineering exam	3 hours

KEAM 2026 Final Revision

4ADFK1

1.
Oxidation of gluconic acid with nitric acid gives

n-hexane
fructose
glucose
glyceraldehyde
saccharic acid

View Solution

2.
Evaluate the integral: $ \int \frac{1}{x(x^4 + 1)} \, dx $

$ \frac{1}{2} \log |x| $
$ \frac{1}{2} \log |x^4 + 1| $
$ \frac{1}{x^4 + 1} $
$ \frac{1}{2} \log |x^2 + 1| $

View Solution

3.
Nitrogen base not present in DNA:

Uracil
Guanine
Adenine
Cyclosine

View Solution

4.
The cubic polynomial $ 2x^3 - 3x^2 - 36x + 28 $ is increasing in the range of $ x $. Find the interval where the function is increasing.

$ x>2 $
$ x<-2 $
$ -2<x<2 $
$ x<0 $

View Solution

5.
Evaluate the integral: \[ \int e^x \sec(x) \left( \tan(x) + 1 \right) \, dx \]

$ e^x \sec(x) + C $
$ e^x \sec(x) \left( \tan(x) + 1 \right) + C $
$ e^x \sec(x) \tan(x) + C $
$ e^x \sec(x) \tan(x) + e^x \sec(x) + C $

View Solution

6.
If \[ (a - 2)^2 + (b - 2)^2 + (c - 2)^2 = 0, \text{ then } a + b + c = \]

View Solution

KEAM 2026 Engineering April 17 Question Paper: Download Answer Key with Solutions PDF

KEAM 2026 Engineering April 17 Question Paper with Solution PDF

KEAM 2026 Exam Pattern

KEAM 2026 Final Revision

4ADFK1

1.
Oxidation of gluconic acid with nitric acid gives

2.
Evaluate the integral: $ \int \frac{1}{x(x^4 + 1)} \, dx $

3.
Nitrogen base not present in DNA:

4.
The cubic polynomial \( 2x^3 - 3x^2 - 36x + 28 \) is increasing in the range of \( x \). Find the interval where the function is increasing.

5.
Evaluate the integral: \[ \int e^x \sec(x) \left( \tan(x) + 1 \right) \, dx \]

6.
If \[ (a - 2)^2 + (b - 2)^2 + (c - 2)^2 = 0, \text{ then } a + b + c = \]

Comments

dOGVmW

KEAM 2026 Engineering April 17 Question Paper with Solution PDF

KEAM 2026 Exam Pattern

KEAM 2026 Final Revision

4ADFK1

1.Oxidation of gluconic acid with nitric acid gives

2.Evaluate the integral: $ \int \frac{1}{x(x^4 + 1)} \, dx $

3.Nitrogen base not present in DNA:

4.The cubic polynomial \( 2x^3 - 3x^2 - 36x + 28 \) is increasing in the range of \( x \). Find the interval where the function is increasing.

5.Evaluate the integral: \[ \int e^x \sec(x) \left( \tan(x) + 1 \right) \, dx \]

6.If \[ (a - 2)^2 + (b - 2)^2 + (c - 2)^2 = 0, \text{ then } a + b + c = \]

Comments

dOGVmW

1.
Oxidation of gluconic acid with nitric acid gives

2.
Evaluate the integral: $ \int \frac{1}{x(x^4 + 1)} \, dx $

3.
Nitrogen base not present in DNA:

4.
The cubic polynomial \( 2x^3 - 3x^2 - 36x + 28 \) is increasing in the range of \( x \). Find the interval where the function is increasing.

5.
Evaluate the integral: \[ \int e^x \sec(x) \left( \tan(x) + 1 \right) \, dx \]

6.
If \[ (a - 2)^2 + (b - 2)^2 + (c - 2)^2 = 0, \text{ then } a + b + c = \]