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KEAM 2026 Engineering Question Paper for April 19 is available for download here. CEE Kerala conducted KEAM 2026 Engineering exam on April 19 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.
- 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 19 Engineering Question Paper with Solution PDF from the links provided below.
KEAM 2026 Engineering April 19 Question Paper with Solution PDF
| KEAM 2026 Engineering Question Paper April 19 | Download PDF | Check Solution |
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Let \(X = \{a_1, a_2, a_3, \ldots, a_n\}\) be a set consisting of \(n\) elements. The relation \(R = \{(a_1,a_1),(a_2,a_2),(a_3,a_3),\ldots,(a_n,a_n)\}\) on the set \(X\) is:
Let \(X = \{a,b,c,d,e,f\}\) and \(Y = \{7,8,9,10,11\}\) be two sets. Which one of the following is true?
Let \(f(x) = \dfrac{2x+3}{x-2}, \, x \in \mathbb{R}, \, x \neq 2\) and \(h(x) = f(f(x))\). Then \(h(h(10))\) is equal to:
The inverse of the function \(f(x) = x^2 + 4x + 4, \, x \leq -2\) is \(f^{-1}(x) =\)
Given that \(i^2 = -1\). Then \(i^{13} + i^{14} + i^{15} + \ldots + i^{2026}\) is equal to
Let \(x\) and \(y\) be real numbers. If \((3+i)x + y + (1-i)y + 3i - 4 = (2x+1)i + (x-y+2)i\), where \(i=\sqrt{-1}\), then the pair \((x,y)\) is equal to
Let \(z_1 = \dfrac{5+7i}{7-5i}, \, z_2 = \dfrac{3+2i}{3-2i}\) and \(z_3 = \dfrac{1+11i}{11-i}\). Then \(z_1\overline{z_1} + z_2\overline{z_2} + z_3\overline{z_3}\) is equal to
The value of \(\dfrac{(1+i)^n}{(1-i)^{n-4}}\), where \(i=\sqrt{-1}\) and \(n\) is an integer, is
The number of terms in the sequence \(2,6,18,\ldots,1458\) is
Let \(t_1, t_2, t_3, \ldots, t_{2n}\) be in G.P. with common ratio \(r\). Then
If \(\dfrac{4^{n+1} + 16^{n+1}}{4^n + 16^n}\) is the Geometric Mean between \(4\) and \(16\), then the value of \(n\) is
The first and last term of a G.P. are 7 and 448 respectively. If the sum is 889, then the common ratio is
There are two main entrances to a building with five floors. Each entrance leads to three lifts and each lift can stop at all the five floors. A person enters the building and reaches a floor. The number of possible ways that the person can reach the floor, is
If \({}^9P_5 = (504)({}^6P_r)\), then the value of \(r\) is equal to
The sum of all 3-digit numbers that can be formed using \(1,2,3,4\) without repetitions is
A box contains 24 identical balls of which one ball is black and the remaining balls are green. Three balls are taken simultaneously and randomly. The number of ways of getting only green balls, is
The coefficient of \(\frac{1}{x^2}\) in the binomial expansion of \(\left(3x - \frac{1}{3x}\right)^4\) is
If \((x \;\; 3 \;\; -1) \begin{pmatrix} 1 & 1 & 1
-1 & 0 & 1
1 & 0 & -1 \end{pmatrix} \begin{pmatrix} 2
3
1 \end{pmatrix} = 0\), then the values of \(x\) are
Let \(P = \begin{pmatrix} 1 & 0 & 0
0 & 1 & 0
10 & 100 & -1 \end{pmatrix}\). Then \(P^{4052}\) is equal to
Evaluate the determinant \(\begin{vmatrix} 11 & 1 & 1
1 & 21 & 1
1 & 1 & 31 \end{vmatrix}\)
If \(A = \begin{pmatrix} 0 & 1
-1 & 0 \end{pmatrix}\) and \((\alpha I + \beta A)^2 = A\), where \(I\) is \(2 \times 2\) unit matrix, then \(\alpha^2 - \beta^2 =\)
Let \(x\) be a real number such that \(5 < |x - 1| < 15\). Then
Let \(x\) be a real number such that \(\frac{x-3}{x-2} \geq 1\). Then the solution set of the inequality is
If \(\sin \theta \cos \theta > 0\), then \(\theta\) lies
If \(4\sin^2 x - 2(1+\sqrt{3})\sin x + \sqrt{3} = 0\) and \(15^\circ < x < 150^\circ\), then the values of \(x\) are
If \(\tan \alpha = \frac{5}{6}\) and \(\tan \beta = \frac{1}{11}\), where \(0 < \alpha,\beta < \frac{\pi}{2}\) then \(\alpha + \beta =\)
The value of \(\sin6^\circ \cos36^\circ \sin66^\circ + \cos12^\circ \sin42^\circ \sin18^\circ\) is equal to
The domain of the function \(f(x) = 2\sin^{-1}(2x-1) - \frac{\pi}{4}\) is
The value of \(\sin^{-1}\left(\sin \frac{5\pi}{9} \cos \frac{\pi}{9} + \sin \frac{\pi}{9} \cos \frac{5\pi}{9}\right)\) is equal to
The value of \(\sin\left(2\sin^{-1}\frac{3}{5}\right)\) is equal to
Let \(P = \left(\frac{15}{2}(\csc \theta + \sin \theta), \; 8(\csc \theta - \sin \theta)\right)\), where \(\theta\) is a variable parameter. Then the locus of \(P\) is
A straight line makes \(y\)-intercept of 5. If the angle made by the line with \(y\)-axis is \(60^\circ\) and the line intersects \(x\)-axis in the negative direction, then the equation of the line is
The perpendicular drawn from the origin to the straight line \(\sqrt{3}x + y - 24 = 0\) makes an angle \(\alpha\) with the positive direction of x-axis. Then \(\alpha\) is equal to
If the one end of a diameter of the circle \(x^2 + y^2 + 3x + y - 6 = 0\) is at \((-4,-2)\), then the other end of the diameter is at
The vertex of a parabola is at \((2,-5)\) and the focus is at \((5,-5)\). The equation of the parabola is
Let \(R(-2,-2)\) be a point and let \(\dfrac{(x-3)^2}{25} + \dfrac{(y+2)^2}{16} = 1\) be an ellipse. If \(S\) and \(T\) are the foci of the ellipse, then \(RS + RT\) is equal to
The equation of the latus rectum of the parabola \(y^2 + 8x + 4y + 12 = 0\) is
Let \(O\) be the origin. Let \(\overrightarrow{OA} = \vec{a}\) and \(\overrightarrow{OB} = \vec{b}\) be the position vectors of the points \(A\) and \(B\) respectively. A point \(P\) divides the line segment \(AB\) internally in the ratio \(m:n\). Then \(\overrightarrow{AP}\) is equal to
If \(2\hat{i} - \hat{j} + \hat{k} = s(3\hat{i} - 4\hat{j} - 4\hat{k}) + t(\hat{i} - 3\hat{j} - 5\hat{k})\), where \(s\) and \(t\) are scalars, then \(3s + 5t\) is equal to
Let \(\vec{a} = 2\hat{i} - 2\hat{j} + 4\hat{k}\), \(\vec{b} = -5\hat{i} - \hat{j} + 8\hat{k}\) and \(\vec{c} = 3\hat{i} + \hat{j} - \lambda \hat{k}\). If \(\vec{a} + \vec{b} + \vec{c}\) and \(\vec{a} - \vec{b} + \vec{c}\) are perpendicular, then the values of \(\lambda\) are
If \(|\vec{a}| = \sqrt{26}, \; |\vec{b}| = \sqrt{3}\) and \(\vec{a} \times \vec{b} = 5\hat{i} + \hat{j} - 4\hat{k}\), then \(\vec{a} \cdot \vec{b} =\)
Consider the straight line \(\vec{r} = (5\hat{i} + 2\hat{j} - 3\hat{k}) + t(4\hat{i} + 6\hat{j} - 7\hat{k}), \; t \in \mathbb{R}\). Which one of the following points is a point on the straight line?
The equation of a line passing through \((-1,2,-4)\) and parallel to the straight line \(\frac{-x-1}{4} = \frac{2y+1}{-1} = \frac{-z+4}{3}\), is
A straight line passes through the point whose position vector is \(\hat{k}\). The straight line also passes through the point of intersection of the lines \(\vec{r} = \hat{j} + \lambda \hat{i}, \lambda \in \mathbb{R}\) and \(\vec{r} = \hat{i} + s\hat{j}, s \in \mathbb{R}\). Then the equation of the straight line is
The shortest distance between the lines \(\vec{r} = -\hat{i} + t\hat{k}, \; t \in \mathbb{R}\) and \(\vec{r} = -\hat{j} + s\hat{i}, \; s \in \mathbb{R}\) is
The mean deviation about the mean for the data: \(5, 6, 14, 15\) is
The variance for the data: \(65, 70, 75\) is
A fair die is rolled once. Which one of the following is not true?
Let \(A, B, C\) be all the three possible mutually exclusive events of a random experiment. Which one of the following is not permissible in terms of their probabilities?
The value of \(\lim_{x \to 0} \dfrac{\sin^2 x}{1 - \cos x}\) is equal to
The value of \(\lim_{x \to 1} \dfrac{x - 1}{3\sqrt{x} - 1}\) is equal to
If the function \(f(x)= \begin{cases} \dfrac{2x^2+3x-5}{x-1}, & x \ne 1
k, & x=1 \end{cases} \) is continuous at \(x=1\), then the value of \(k\) is
The value of \(\lim_{x \to 0} \dfrac{\sqrt{1 - \cos(x^2)}}{1 - \cos x}\) is equal to
The domain of the function \(f(x) = \dfrac{\log_2 (x - 5)}{x^2 + 3x - 4}\) is
Which one of the following is not true?
Let \(y = \dfrac{3x^3 - 2x^2 + x}{|x|}, \; x \ne 0\). Then \(\frac{dy}{dx}\) at \(x=-2\) is equal to
If \((3 + 5x)e^{\frac{y}{x}} = x\), then \(\frac{dy}{dx}\) is equal to
If \(y = e^{-x^2}\), then at \(\frac{d^2y}{dx^2} + 2x\frac{dy}{dx} =\)
Let \(f(x)\) and \(g(x)\) be two differentiable functions such that \(f'(x)=g(x)\) and \(g'(x)=-f(x)\). Let \(h(x)=(f(x))^2+(g(x))^2\) and \(h(3)=100\). Then \(h(100)\) is equal to
Let \(f\) and \(g\) be differentiable real valued functions on \([0,\infty)\). If \(f\) is increasing, \(g\) is decreasing and \(h(x)=f(g(x))\), then \(h(2026)-h(2025)\) is
Let \(f(x)=10x^2+ax,\; x\in \mathbb{R}\) be such that \(a^2-400<0\). Let \(g(x)=f(x)+f'(x)+f''(x)\). Then \(g(x)\) is
The minimum of \(f(x) = \dfrac{x^{100} - 1}{x^{100} + 1}, \; x \in \mathbb{R}\) is
Let \(f(x) = 1 + x\log\left(x + \sqrt{x^2+1}\right) - \sqrt{x^2+1}, \; x \geq 0\). Then
\(\displaystyle \int \frac{\sin(\cot^{-1}x)}{1+x^2} \, dx\) is equal to
\(\displaystyle \int \sqrt{1 + \sin\left(\frac{x}{8}\right)} \, dx =\)
\(\displaystyle \int \left(\frac{1}{(1+x)^2} - \frac{2}{(1+x)^3}\right)e^x \, dx\) is equal to
\(\displaystyle \int \frac{x^4 - 1}{x + 1} \, dx\) is equal to
\(\displaystyle \int \frac{\sin t + \cos t}{13 + 36\sin^2 t} \, dt\) is equal to
\(\displaystyle \int_{-6}^{0} \left[t^3 + 9t^2 + 27t + 29 + (t+3)\cos(t+3)\right] dt\) is equal to
If \(I = \displaystyle \int_{-1}^{1} \frac{x^4}{1 - x^4} \cos^{-1}\left(\frac{2x}{1+x^2}\right) dx\), then \(2I\) is equal to
\(\displaystyle \int_{0}^{1} \left[\tan^{-1}\left(\frac{1}{1+x+x^2+x^3}\right) + \tan^{-1}(1+x+x^2+x^3)\right] dx\) is equal to
The value of \(\displaystyle \int_{0}^{1} x(1-x)^4 \, dx\) is equal to
Elimination of arbitrary constants \(A\) and \(B\) from \(y = Ae^x + Be^{-2x}\) gives the differential equation
The solution of the differential equation \((x + 2y)dx + (2x - y)dy = 0\) is
Consider the Linear Programming Problem (LPP): Maximize \(z = 30x + 60y\) subject to constraints \(x + 2y \leq 12\), \(2x + y \leq 12\), \(4x + 5y \geq 20\), \(x \geq 0\), \(y \geq 0\). Then the number of corner points of the feasible region is
The physical quantity that doesn’t have appropriate unit is
In the equation \(A = \dfrac{B}{CD^2}\), if \(B, C\) and \(D\) have the dimensions of inductive reactance, capacitive reactance and angular frequency respectively, then the dimensions of \(A\) are
The position of a particle moving along \(y\)-axis is given as \(y = t^2 + 2t + 3\). The average acceleration of the particle between \(t=3s\) and \(t=6s\) (in \(ms^{-2}\)) is
The ratio of distances traversed by a freely falling body in successive intervals of time is
If the scalar product of two vectors \(x\hat{i} + 3\hat{j} + 2\hat{k}\) and \(2\hat{i} - 3\hat{j} + 4\hat{k}\) is 9, then the value of \(x\) is
Among the following the INCORRECT statement is
A ball of \(200g\) mass moving with a speed of \(5\,ms^{-1}\) collides with a wall and bounces back with the same speed. If the force exerted on the wall is \(1N\), then the ball is in contact with the wall for
A block of \(10\,kg\) mass moving on a frictionless surface with speed \(5\,ms^{-1}\) compresses a spring by \(5cm\) and comes to rest. The force constant of the spring (in \(Nm^{-1}\)) is
If a gun fires 25 bullets in one second, each of \(10g\) mass with a velocity of \(20\,ms^{-1}\), then the recoil force on the gun in \(N\) is
The angular momentum of a uniform rod of mass \(m\) and length \(l\), rotating in a horizontal circle about one of its ends with an angular velocity \(\omega\) is
The moment of inertia of a solid sphere of radius \(20cm\) about its diameter is same as that of a solid cylinder of same mass about its axis, then the radius of the cylinder in \(cm\) is
The maximum and minimum distances of a satellite revolving in an elliptical orbit are in the ratio \(3:1\). If the speed of the satellite at the nearest distance is \(v\), then the speed at the farthest distance is
The ratio of the magnitudes of gravitational potential energy to that of kinetic energy of an earth satellite of mass \(m\) revolving in any orbit is
Which one of the following materials has the highest modulus of elasticity?
Two capillary tubes of radii in the ratio \(1:2\) are dipped in the same liquid. The ratio of heights through which the liquid will rise in the tubes is
The relative viscosity of blood \(\left(\frac{\eta}{\eta_{water}}\right)\) is constant between
There is no change in internal energy of an ideal gas in an
Which one is not an extensive variable?
Experimental P-V curves and theoretically predicted P-V curves are in good agreement at
The mass of one molecule of water is approximately
If the instantaneous displacement of a wave is \(y = 2(\sin 2\pi t + \sqrt{3}\cos 2\pi t)\,cm\), then the amplitude of the wave in \(cm\) is
The equation of a transverse wave in a string, \(y = 3\sin 2\pi (25t + 0.4x)\) m. The wavelength of the wave is
If a spherical conductor of \(10\,cm\) radius contains \(5 \times 10^6\) electrons, then the electric field on its surface (in \(NC^{-1}\)) is
When a capacitor of \(9\,pF\) is connected to a battery, the electrostatic energy stored in the capacitor is \(18 \times 10^{-8}J\). The quantity of charge stored in the capacitor is
If the electric potential is given by \(V = 3x^2 + 4x\) volt, then the magnitude of the electric field at the point \(x = 1m\) is
Which one of the following statements is CORRECT?
If the drift velocity of electrons in a copper wire of cross-sectional area \(2\,mm^2\) carrying current \(I\) is \(v_1\) and that in another copper wire of cross-sectional area \(1.5\,mm^2\) carrying current \(2I\) is \(v_2\), then the ratio \(v_1 : v_2\) is
A uniform metallic wire of radius \(r\) and length \(l\) is heated by passing a current through it. The heat produced can be made 8 times if
Two cells each of \(2V\) and internal resistance \(0.1\,\Omega\) are connected in parallel combination. This combination is equivalent to a single cell with emf and internal resistance of
When a bar magnet placed parallel to the magnetic field is rotated by \(45^\circ\), the amount of work done is \(2.07J\). The amount of work to be done to rotate the magnet further by \(45^\circ\) is
Two charged particles \(2q\) and \(q\) having equal momentum enter a uniform magnetic field in a direction perpendicular to the magnetic field. Then their respective radii of circular paths \(r_1\) and \(r_2\) are in the ratio
A wire of certain length carrying current \(I\), when bent into a circular coil of single turn produces a magnetic field \(B\) at its centre. If the same wire is bent into a circular coil of 3 turns and it carries the same current, then the magnetic field at the centre of the coil is
For an electron of mass \(m_e\) and charge \(e\) revolving around the nucleus of an atom, the ratio of its angular momentum to magnetic moment is
If an air core solenoid with self-inductance of \(0.5\,mH\) is filled with soft iron of relative permeability of \(1500\), its self-inductance becomes
The r.m.s current of an alternating current given by, \(i = 4\sqrt{2}\sin \omega t + 3\sqrt{2}\cos \omega t\) is
The law that is a symmetrical counterpart of Faraday’s law of electromagnetic induction is
A real object is placed at distance \(f\) in front of a convex mirror of focal length \(f\). The image will be formed at a distance
The magnifying power of a simple microscope can be increased by using
The intensity of the transmitted light after passing through a first polaroid \(P_1\) is \(I_0\). If the second polaroid \(P_2\) is rotated through an angle of \(45^\circ\) with respect to \(P_1\), then the change in the intensity of the transmitted light after passing through the second polaroid is
The order of the electric field required to pull out electrons from a metal by field emission (in \(Vm^{-1}\)) is
If the threshold wavelengths of two metals are in the ratio \(1:3\), then the work functions of these metals are in the ratio
The radius of innermost orbit of an electron in the hydrogen atom is \(0.53\,\AA\). Then, the radius of the 3rd electron orbit is
The energy released by \(2.35\,g\) of \(^{235}U\) by fission in a nuclear reactor (in \(MeV\)) is (Average energy released per fission is \(200\,MeV\))
In a silicon crystal containing \(N\) atoms, at absolute zero the \(4N\) energy states of
The rate of fall of the voltage across the capacitor in a filter used in a diode rectifier depends
What is the volume of methanol needed for making \(2\,L\) of \(0.4\,M\) solution? (Density of methanol \(= 0.64\,kg\,L^{-1}\) and molar mass \(= 32\,g\,mol^{-1}\))
The minimum energy required to remove an electron from sodium atom is \(3.313 \times 10^{-19}J\). What is the maximum wavelength of radiation that will eject photoelectron from sodium metal? (\(h = 6.626 \times 10^{-34}Js\))
Which of the following statements are correct about the postulates of quantum mechanical model of an atom?
(i) The energy of electron in atom is quantized.
(ii) The existence of quantized electronic energy level is a result of the particle property of electrons.
(iii) The path of the electron can be determined accurately.
(iv) In a multi electron atom, the electrons are filled in various orbitals in the order of increasing energy.
(v) The probability of finding an electron at a point within an atom is proportional to the square of the orbital wave function.
Which of the following pair of elements have greater ability to form \(p\pi - p\pi\) multiple bonds?
Which of the following statements are true about electronegativity?
(i) Electronegativity generally increases across a period and decreases down a group.
(ii) The electronegativity of a given element is constant.
(iii) The electronegativity values decrease with the increase in atomic radii.
(iv) Electronegativity is directly related to the metallic property of the elements.
(v) Electronegativity is inversely related to the non-metallic property of the elements.
Which of the following statements are correct about the \(PCl_5\) molecule?
(i) It has trigonal bipyramidal geometry.
(ii) It has three equatorial and two axial bonds.
(iii) The equatorial bond pairs suffer more repulsive interaction from the axial bond pair.
(iv) The equatorial bonds are slightly weaker than axial bonds.
(v) The hybridization involved in the molecule is \(sp^3d\).
The geometry of a molecule of type \(AB_3E_2\) with 3 bonding pairs and 2 lone pairs is
The enthalpy of combustion of benzene, graphite and dihydrogen at \(298\,K\) are \(-3260\), \(-390\) and \(-290\,kJ\,mol^{-1}\) respectively. Enthalpy of formation of benzene is
Choose the correct pair
Bond \hspace{2cm} Mean single bond enthalpy (kJ mol\(^{-1}\))
(a) C-H \hspace{2.5cm (i) 464
(b) O-H \hspace{2.5cm (ii) 569
(c) F-H \hspace{2.5cm (iii) 293
(d) Si-H \hspace{2.2cm (iv) 414
For the equilibrium, \(X_2(g) + O_2(g) \rightleftharpoons 2XO(g)\), the equilibrium concentrations of \(X_2(g)\) and \(O_2(g)\) are \(4 \times 10^{-3}M\) and \(8 \times 10^{-3}M\) respectively. What is the equilibrium concentration of \(XO(g)\)? (\(K_c = 0.5\))
The concentration of hydrogen ions in a hydrochloric acid solution is \(3 \times 10^{-3}\) M. Its pH value is about (\(\log 3 = 0.4771\))
What is the emf of the cell at \(298\,K\) in which the following reaction takes place? \[ Ni(s) + 2Ag^+(0.002M) \rightarrow Ni^{2+}(0.04M) + 2Ag(s) \]
(\(E^\circ_{cell} = 1.05V\))
Which of the following metals are normally used in the preparation of dihydrogen in the laboratory?
What is the mass of ethanoic acid required to prepare \(0.5\,m\) solution containing \(100\,g\) of water? (Molar mass of ethanoic acid = \(60\,g\,mol^{-1}\))
In a first order reaction, \(N_2O_5(g) \rightarrow 2NO_2(g) + \frac{1}{2}O_2(g)\), the initial concentration of \(N_2O_5\) was \(1.6 \times 10^{-3} mol\,lit^{-1}\) at \(300\,K\). The concentration of \(N_2O_5\) after 23 minutes was \(0.8 \times 10^{-3} mol\,lit^{-1}\). (\(\log 2 = 0.3010\)). Find the rate constant.
Which of the following reactions are complex reactions?
(i) Oxidation of ethane
(ii) Thermal decomposition of HI on gold surface
(iii) Saponification of methyl acetate
(iv) Nitration of phenol
(v) Decomposition of \(NH_3\) on hot Pt surface
Which of the following transition metal has more than one metallic structure at normal temperature?
In chemotherapy, the ligand used to remove the excess of copper is
Some transition metal ions given below contain spin only magnetic moment (BM). Which of the following is not correctly matched?
In Carius method, \(0.40\,g\) of an organic compound gave \(0.188\,g\) of \(AgBr\). The percentage of bromine in the compound is (Atomic mass of Ag = 108 g mol\(^{-1}\) and Br = 80 g mol\(^{-1}\))
Which of the following are carcinogenic hydrocarbons?
(i) 1,2-Benzanthracene
(ii) Pent-1-yne
(iii) 1,2-Benzpyrene
(iv) Cyclohexane
(v) 3-Methylcholanthrene
IUPAC name of \((CH_3)_3C-CH_2Br\) is
In Swarts reaction, Freon-12 is manufactured from
IUPAC name of \(CH_3-CH(OH)-CH_2-CH(OH)-CH(C_2H_5)-CH_2CH_3\) is
Pyridinium chlorochromate is a complex of
The reagent used for the conversion of decanol into decanoic acid is
An organic compound with molecular formula \(C_5H_{10}O\) does not reduce Tollens’ reagent but forms an addition compound with sodium hydrogen sulphite and gives positive iodoform test. On vigorous oxidation, it gives ethanoic and propanoic acids. The compound is
The increasing order of boiling point of the following amines is
Which of the following amines does not form carbylamine?
The vitamin present in vegetable oils and its deficiency causes muscular weakness is
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 |
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