The MHT CET 2025 PCM Exam Shift 2 for 25th April 2025 was conducted from 2:00 P.M. to 5:00 P.M. The MHT CET 2025 question paper for April 25 Shift 2 (PCM group) is available here with the solutions PDF.
The MHT CET 2025 Question Paper consists of 150 multiple-choice questions (MCQs) totaling 200 marks divided into 3 sections: Physics, Chemistry, and Mathematics, with 50 questions in each subject.
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MHT CET 2025 25 April Shift 2 PCM Question Paper PDF Download
| MHT CET 2025 PCM Question Paper With Answer Key | Download PDF | Check Solution |
Which of the following compounds is an optically inactive compound?
Identify 'A' in the following reaction: A + Lithium amide \(\rightarrow\) Ethynyl lithium \(\rightarrow\) Bromoethane \(\rightarrow\) But-1-yne
What is the total number of carbon atoms present in a sugar molecule of RNA nucleotide?
Which from following amines on heating with chloroform and ethanolic potassium hydroxide produces foul smell?
Which of the following elements contains maximum number of unpaired electrons?
For a certain reaction, \(\Delta H = -210\) kJ and \(\Delta S = -150\) J K\(^{-1}\). Find the temperature so that \(\Delta G = 0\).
Which of the following is used as reagent in Etard reaction?
What is the total number of unit cells shared by each corner particle of bcc unit cell?
Which from following substances is classified as macromolecular colloid?
What is oxidation number of sulphur in \(SO_3\)?
Which of the following is an acidic oxide?
Which of the following pair of compounds consists equal number of lone pair of electrons in the valence shell of central atom?
A monobasic weak acid dissociates 2% in its 0.002 M solution. Calculate the dissociation constant of weak acid.
Identify the correct increasing order of field strength of ligands from following.
Identify the monomers used in preparation of Nylon 2-nylon 6.
Which element from following has smallest ionic size in +3 state?
Which from following is useful to extract analgesic and antimicrobial compounds?
Arrange the following equimolar solutions according to increasing order of osmotic pressure [Assume complete ionisation]
i) KCl
ii) \(BaCl_2\)
iii) \(AlCl_3\)
iv) \(Al_2(SO_4)_3\)
Identify the product formed in the following reaction:
\(C_6H_5 - CH_2 - CH_3 \xrightarrow[ii) H_3O^+]{i) alk. KMnO_4} Product\)
What is the time required for 99% completion of a first order reaction if rate constant is 23.03 min\(^{-1}\)?
Which of the following household plastic material is used to prepare drinking straws?
Which colour is developed to the solution when alkaline earth metals are dissolved in liquid ammonia?
When 2-methylbut-2-ene is treated with hydrogen chloride, the major product formed is ______.
Which of the following is more polar?
What type of glycosidic linkages are present in amylose?
Identify the product formed in the following reaction: \((CH_3CO)_2O \xrightarrow{H_2O} Product\)
Calculate the total volume occupied by all particles in fcc unit cell if volume of unit cell is \(6.4 \times 10^{-23}\) cm\(^3\).
Which of the following is an example of second order reaction?
Which of the following reagents is used in the conversion of phenol into picric acid?
What is molar conductivity at zero concentration in \(\Omega^{-1}\) cm\(^2\) mol\(^{-1}\) for aluminium sulphate, if molar ionic conductivities at zero concentration of Al\(^{3+}\) and SO\(_4^{2-}\) are 189 \(\Omega^{-1}\) cm\(^2\) mol\(^{-1}\) and 50.1 \(\Omega^{-1}\) cm\(^2\) mol\(^{-1}\) respectively?
Calculate the pH of centimolar solution of monoacidic weak base. Which is 10% dissociated in its aqueous solution?
What is the number of moles of H atoms required for complete reduction of one mole acetonitrile?
Which from following is an example of both intensive property and state function?
Calculate the number of moles of nonvolatile solute dissolved in 0.5 kg solvent if molal elevation constant for solvent is 2 kg K mol\(^{-1}\) [\(\Delta T_b = 0.8\) K].
Calculate the number of unit cells in 1 cm\(^3\) volume of metal if unit cell edge length is \(1.25 \times 10^{-8}\) cm.
In carbinol system, sec-Butyl alcohol is named as ______.
Which from following statements is NOT true for phenol?
If standard reduction potential (\(E^\circ\)) of (\(Mg^{2+} | Mg(s)\)), (\(Ag^+ | Ag(s)\)), (\(Zn^{2+}(aq) | Zn(s)\)) and (\(Cu^{2+}(aq) | Cu(s)\)) are \(-2.37\) V, \(+0.79\) V, \(-0.76\) V and \(+0.34\) V respectively. Which of the following reaction is spontaneous?
Find the EAN of Zn in \([Zn(NH_3)_4]^{2+}\)?
A container contains 4 g \(H_2\), 4 g \(He\) and certain amount of 'Ne' at a certain temperature. What is the mass of 'Ne' required so that the partial pressure exerted by 'Ne' is equal to the partial pressure of He?
Which from following compounds does NOT contain nitrogen in it?
Which from following polymers is used as wool substitute?
Which from following elements in respective oxidation state develops highest spin only magnetic moment?
Calculate the vapour pressure of solution if relative lowering of vapour pressure and vapour pressure of pure solvent are 0.018 and 18 mm Hg respectively at 300 K.
If instantaneous rate of reaction is stated as \(-\frac{1}{2} \frac{d[x]}{dt} = -\frac{d[y]}{dt} = \frac{1}{2} \frac{d[z]}{dt}\), identify the reaction.
Calculate the work done in joule if 1 mole of an ideal gas compressed from volume 24 dm\(^3\) to 13 dm\(^3\) at constant external pressure 3 bar.
Find the volume of 56 g dinitrogen at STP.
What is the charge required to convert 2 mol \(KMnO_4\) to \(MnSO_4\)?
Identify the product formed when 2-Bromobutane is heated with aqueous solution of sodium hydroxide.
Which among the following salts forms basic solution when dissolved in water?
With usual notations in \(\triangle ABC\), if \(\angle B = \pi/2\), and \(\tan A, \tan C\) are roots of equation \(px^2 + qx + r = 0, p \neq 0\), then ______.
The general solution of differential equation \((y^2 - x^2)dx = xy dy\) (\(x \neq 0\)) is ______.
The straight line passing through \((-3, 6)\) and midpoint of the line segment joining the points \((4, -5)\) and \((-2, 9)\) have inclination ______.
\(\cos^4(\pi/8) + \cos^4(3\pi/8) + \cos^4(5\pi/8) + \cos^4(7\pi/8) = \dots\)
The eccentricity of the hyperbola which passes through the points \((3, 0)\) and \((3\sqrt{2}, 2)\) is \dots
The circumradius of a triangle whose sides are 10 units, 8 units and 6 units is ______.
Let \(\vec{a} = \hat{i} + \hat{j} - \hat{k}\) and \(\vec{c} = 5\hat{i} - 3\hat{j} + 2\hat{k}\) and if \(\vec{b} \times \vec{c} = \vec{a}\) then \(|\vec{b}|\) = ______.
If \(x = \sin t\) and \(y = \sin pt\), then the value of \((1 - x^2) \frac{d^2y}{dx^2} - x \frac{dy}{dx} + p^2 y = \dots\)
If \(\sqrt{y} - \sqrt{y} - \dots = \sqrt{x} + \sqrt{x} + \dots\) then \(dy/dx = \dots\)
The function \(f(x) = x^3 - 6x^2 + ax + b\) satisfies the conditions of Rolle's theorem in \([1, 3]\). Then the values of \(a\) and \(b\) are respectively \dots
The angle \(\theta\), at which the curves \(y = 3^x\) and \(y = 7^x\) intersect, is given by ______.
If \(f(x) = \log(1 + x) - \frac{2x}{2 + x}\), then \(f(x)\) is increasing in ______.
The length of the perpendicular drawn from the origin on the normal to the curve \(x^2 + 2xy - 3y^2 = 0\) at the point \((2, 2)\) is ______.
\(\int \frac{x^4 \cos(\tan^{-1} x^5)}{1 + x^{10}} dx\) equals ______.
There are 11 points in a plane of which 5 points are collinear. Then the total number of distinct quadrilaterals with vertices at these points is ______.
Let \(f : \mathbb{R} - \{2\} \rightarrow \mathbb{R} - \{1\}\) defined by \(f(x) = \frac{x-3}{x-2}\) and \(g : \mathbb{R} \rightarrow \mathbb{R}\) defined by \(g(x) = 3x - 2\), then sum of all values of \(x\) for which \(f^{-1}(x) + g^{-1}(x) = 19/6\) is ______.
If \(\tan^{-1}(x + 1) + \tan^{-1} x + \tan^{-1}(x - 1) = \tan^{-1} 3\), then for \(x < 0\) the value of \(500x^4 + 270x^2 + 997 = \dots\)
\(\int \frac{dx}{x(x^3 + 1)} = \dots\)
If \(\vec{b}\) and \(\vec{c}\) are unit vectors and \(|\vec{a}| = 7\), \(\vec{a} \times (\vec{b} \times \vec{c}) + \vec{b} \times (\vec{c} \times \vec{a}) = \frac{1}{2} \vec{a}\), then angle between the vectors \(\vec{a}\) and \(\vec{c}\) and angle between the vectors \(\vec{b}\) and \(\vec{c}\) are respectively \dots
Note: The original question text displayed \(\frac{1{3}\vec{a}\), which is a known OCR/print typo in this standard exam question format. The correct standard value is \(\frac{1}{2}\vec{a}\) to yield standard angular options.
The lines \(\vec{r} = (\hat{i} + \hat{j} - \hat{k}) + \lambda(3\hat{i} - \hat{j})\) and \(\vec{r} = (4\hat{i} - \hat{k}) + \mu(2\hat{i} + 3\hat{k})\) are \dots
\(\int \frac{dx}{(x + a)^{9/7} (x - b)^{5/7}}\) = ______.
The altitude through vertex A of \(\triangle ABC\) with position vectors of points A, B, C as \(\vec{a}, \vec{b}, \vec{c}\) respectively is ______.
\(\int_{\pi/4}^{\pi/2} 2\sin^{-4} x dx = \_\_\_\_\_\_.\)
Note: The initial OCR showed "\(23.4 \frac{/2{/4}\)". The "4" was a misread coefficient. The mathematical evaluation of the options indicates a coefficient of 2 is present in the intended question.
If the vectors \(\vec{a} = c (\log_7 x) \hat{i} + 2\hat{j} + 3\hat{k}\) and \(\vec{b} = (\log_7 x) \hat{i} + 3c (\log_7 x) \hat{j} - 4\hat{k}\) make obtuse angle for any x > 0, then c belongs to ______.
\(\int_{\log(1/2)}^{\log 2} \sin \left( \frac{e^x - 1}{e^x + 1} \right) dx = \_\_\_\_\_\_.\)
If the line \(\frac{x-3}{2} = \frac{y+5}{1} = \frac{z+2}{2}\) lies in the plane \(\alpha x + 3y - z + \beta = 0\), then values of \(\alpha\) and \(\beta\) respectively are \dots
The Cartesian equation of the plane \(\vec{r} = (2\hat{i} - 3\hat{j}) + \lambda(\hat{i} + 2\hat{j} - \hat{k}) + \mu(2\hat{i} + 3\hat{j} + \hat{k})\) is \dots
The area bounded by the curve \(y = 4x - x^2\) and X-axis in square units, is \dots
Let \(f : \mathbb{R} \rightarrow \mathbb{R}\) is differentiable function having \(f(3) = 3, f'(3) = 1/27\) and \(g(x) = \begin{cases} \int_3^{f(x)} \frac{3t^2}{x-3} dt, & x \neq 3
K, & x = 3 \end{cases}\) is continuous at \(x = 3\), then \(K = \dots\)
If \(p \equiv\) The switch \(S_1\) is closed, \(q \equiv\) The switch \(S_2\) is closed, \(r \equiv\) switch \(S_3\) is closed, then symbolic form of the switching circuit is equivalent to \dots
If \((\tan^{-1} x)^2 + (\cot^{-1} x)^2 = 5\pi^2/8\), then \(x^2 + 1 = \dots\)
If the lines \(x = ay - 1 = z - 2\) and \(x = 3y - 2 = bz - 2\) (\(ab \neq 0\)) are coplanar, then \dots
In L.P.P., the maximum value of objective function \(Z = 6x + 3y\) subject to \(x + y \leq 5, x + 2y \geq 4, 4x + y \leq 12, x, y \geq 0\) is \dots
The order of the differential equation whose general solution is given by \(y = (C_1 + C_2) \sin(x + C_3) - C_4 e^{x+C_5}\) is \dots
If \(y = \tan^{-1} \left[ \frac{12x - 64x^3}{1 - 48x^2} \right]\), then \(dy/dx = \dots\)
The equation of the curve passing through origin and satisfying \((1 + x^2) \frac{dy}{dx} + 2xy = 4x^2\) is ______.
Consider the probability distribution:
Then the value of \(P(X > 2)\) is ______.
A player tosses two coins. He wins ₹10 if 2 heads appear, ₹5 if one head appears, and ₹2 if no head appears. Then variance of winning amount is ______.
The probability that a student is not a swimmer is 1/5. The probability that out of 5 students selected at random 4 are swimmers is ______.
The rate of increase of population of a city is proportional to population present. In 40 years it increased from 30,000 to 40,000. At time \(t\) population is \(a(b)^{t/40}\). Then \(a\) and \(b\) are \dots
If the plane \(x/2 - y/3 - z/5 = 1\) cuts the co-ordinate axes in points A, B, C respectively, then the area of the triangle ABC is ______.
If \(\theta\) is an obtuse angle between vectors \(\vec{a}\) and \(\vec{b}\) such that \(|\vec{a}| = 5, |\vec{b}| = 3\) and \(|\vec{a} \times \vec{b}| = 5\sqrt{5}\) then \(\vec{a} \cdot \vec{b} = \dots\)
The slopes of the lines represented by \(6x^2 + 2hxy + y^2 = 0\) are in the ratio 2 : 3, then \(h = \dots\)
The common principal solution of the equations \(\sin \theta = -1/2\) and \(\tan \theta = 1/\sqrt{3}\) is \dots
If \(A = \begin{bmatrix} 5a & -b
3 & 2 \end{bmatrix}\) and \(A \cdot adj A = A A^T\), then \(5a + b = \dots\)
Consider the following three statements:
(A) If \(3 + 2 = 7\) then \(4 + 3 = 8\).
(B) If \(5 + 2 = 7\) then earth is flat.
(C) If both (A) and (B) are true then \(5 + 6 = 11\).
Which of the following statements is correct?
\(\lim_{x \to 0} \frac{63^x - 9^x - 7^x + 1}{\sqrt{2} - \sqrt{1 + \cos x}} = \dots\)
A particle P starts from \(Z_0 = 1 + 2i\). It moves horizontally away from origin by 5 units, then vertically up by 3 units to \(Z_1\). From \(Z_1\) it moves \(\sqrt{2}\) units in direction \(\hat{i} + \hat{j}\), then moves through \(\pi/2\) anticlockwise on a circle with centre at origin to reach \(Z_2\). Then \(Z_2 = \dots\)
A doctor assumes patient has \(d_1, d_2,\) or \(d_3\) with equal probability. A test is positive with probability 0.7 for \(d_1\), 0.5 for \(d_2\), and 0.8 for \(d_3\). If the test is positive, what is the probability the patient has \(d_2\)?
If a circle with centre at \((-1, 1)\) touches the line \(x + 2y + 4 = 0\), then the coordinates of the point of contact are \dots
A coil of 'n' turns and resistance \(R \Omega\) is connected in series with a resistance \(R/2\). The combination is moved for time 't' second through magnetic flux \(\phi_1\) to \(\phi_2\). The induced current in the circuit is ______.
In an \(LR\) circuit, the value of \(L\) is \((0.3/\pi)\) henry and the value of \(R\) is \(40 \Omega\). If an alternating e.m.f of 230 V at 50 cycles per second is connected, the impedance of the circuit and current will be respectively ______.
To protect the instrument from magnetic field, it is completely surrounded by ______.
In a single slit diffraction experiment, slit width 'a' is illuminated by wavelength '\(\lambda\)' and the width of central maxima is 'y'. When half the slit is covered and illuminated by \((1.5)\lambda\), the width of the central maximum becomes ______.
A black body emits radiation of maximum intensity at wavelength '\(\lambda\)' at temperature \(T\) K. Its corresponding wavelength at temperature \(1.5 T\) K will be ______.
An a.c. source of frequency 'f' is connected to a circuit containing an inductance 'L' and resistance 'R' in series. The impedance of this circuit is ______.
Two equally charged small balls placed at a fixed distance experience a force 'F'. A similar uncharged ball after touching one of them is placed at the middle point between the two balls. The force experienced by this ball is ______.
A circular coil carrying current 'I' has a radius 'r' and 'n' turns. The magnetic field along the axis of a coil at a distance '2√2 r' from its centre is ______.
A tuning fork gives 5 beats per second with 40 cm length of sonometer wire. If the length of the wire is shortened by 1 cm, the number of beats is still the same. The frequency of the fork is ______.
When one end of a capillary tube is dipped in water, the height of water column is 'h'. The upward force of 105 dyne due to surface tension is balanced by the weight of water column. The inner circumference of the capillary tube is ______.
With a resistance 'X' connected in series with a galvanometer of resistance 100\(\Omega\), it acts as a voltmeter of range 0 – 15 V. To double the range, a resistance of 1500\(\Omega\) is to be connected in series with 'X'. The value of 'X' in ohm is \dots
Heat supplied \(dQ\) = increase in internal energy \(dU\) is true for \dots
In hydrogen atom in its ground state, the first Bohr orbit has radius \(r_1\). When the atom is raised to one of its excited states, the electron's orbital velocity becomes one-third. The radius of that orbit is \dots
Two identical metal plates are given charges \(q_1\) and \(q_2\) (\(q_2 < q_1\)) respectively. If they are now brought close together to form a parallel plate capacitor with capacitance 'C', the potential difference 'V' between the plates is \dots
A glass cube of length 21 cm has a small air bubble trapped inside. When viewed normally from one face, the bubble appears to be at 12 cm. When viewed normally from the opposite face, its apparent distance is 6 cm. The refractive index of glass and the actual distance of the air bubble from the first surface respectively are \dots
\textit{Note: Based on standard physical constraints, there is a known typographical error in the standard transcript of this exam question. To yield \(\mu \approx 1.5\) (glass), the apparent depth from the first face was intended to be 8 cm, not 12 cm. We will demonstrate the solution finding the closest logical answer based on standard glass refraction values.
The moment of inertia of a solid sphere of mass 'm' and radius 'R' about its diametric axis is 'I'. Its moment of inertia about a tangent in the plane is ______.
An electron of mass 'm' and charge 'e' initially at rest gets accelerated by a constant electric field 'E'. The rate of change of de-Broglie wavelength of the electron at time 't' is (Ignore relativistic effect) (\(h\) = Planck's constant) ______.
A particle starts oscillating simple harmonically from its mean position with time period 'T'. At time \(t = T/6\), the ratio of the potential energy to kinetic energy of the particle is \dots
At what speed should a source of sound move away from a stationary observer so that the observer finds the apparent frequency equal to half the original frequency?
Two batteries of e.m.f 4 V and 8 V with internal resistance 1\(\Omega\) and 2\(\Omega\) respectively are connected in series (opposing) with a 9\(\Omega\) resistor. The current and potential difference between points 'P' and 'Q' is \dots
In an open end organ pipe of length 'L', if the velocity of sound is 'V', then the fundamental frequency will be (Neglect end correction) ______.
In an a.c. circuit, a resistance 'R' is connected in series with an inductance 'L'. If phase angle between voltage and current is 45\(^\circ\), the value of inductive reactance will be (\(\tan 45^\circ = 1\)) ______.
The amount of work done in blowing a soap bubble such that its diameter increases from 'd' to 'D' is (\(T\) = surface tension of solution) ______.
The volume of a metal sphere increases by 0.33% when its temperature is raised by 50\(^\circ\)C. The coefficient of linear expansion of the metal is ______.
As shown in the figure, \(S_1\) and \(S_2\) are identical springs with spring constant K each. The oscillation frequency of the mass 'm' is 'f'. If the spring \(S_2\) is removed, the oscillation frequency will become ______.
A balloon is filled at 27\(^\circ\)C and 1 atmospheric pressure by volume 500 m\(^3\) helium gas. At -3\(^\circ\)C and 0.5 atmospheric pressure, the volume of helium gas will be ______.
In the following figure magnitude of the magnetic field at the point p is ______.
An object of mass 'm' moving with velocity 'u' collides with another stationary object of mass 'M' and stops just after the collision. The coefficient of restitution is ______.
Assuming the drops to be spherical, 27 identical drops of mercury are charged simultaneously to the same potential of 20 volt. If all the charged drops are made to combine to form one big drop, then potential of big drop will be ______.
Using Bohr's quantisation condition, what is the rotational energy in the second orbit for a diatomic molecule? (\(I\) = moment of inertia and \(h\) = Planck's constant) ______.
A sample of an ideal gas (\(\gamma = 5/3\)) is heated at constant pressure. If 100 J of heat is supplied to the gas, the work done by the gas is ______.
A coil of wire of radius 'r' has 600 turns and a self-inductance of 108 mH. The self-inductance of a coil with same radius and 500 turns is ______.
Two girls are standing at the ends 'A' and 'B' of a ground where \(AB = b\). The girl at 'B' starts running perpendicular to 'AB' with velocity \(V_1\). The girl at 'A' starts running simultaneously with velocity \(V_2\) and in shortest distance meets the other girl in time 't'. The value of 't' is ______.
In a biprism experiment, source of light of wavelength 5000\AA{} is replaced by a source of 6400\AA{}. The fringe width will ______.
A thin uniform rod of length 'L' and mass 'M' is swinging freely about a horizontal axis passing through its end. Its maximum angular speed is '\(\omega\)'. Its centre of mass rises to a maximum height of ______.
In a common emitter amplifier configuration, the current gain is 62. The collector resistance and input resistance are 5k\(\Omega\) and 500\(\Omega\) respectively. If the input voltage is 0.01 V, the output voltage will be ______.
A constant force \(\vec{F} = 3\hat{i} - 2\hat{j} - \hat{k}\) N has a displacement \(\vec{r} = 2\hat{i} - 3\hat{j} - 3\hat{k}\) m in 2 second. The work done and the power are respectively ______.
If the frequency of incident light in a photoelectric experiment is doubled, then stopping potential will ______.
Two simple pendulums have (A) mass \(M_1\), length \(L_1\) and (B) mass \(M_2\), length \(L_2\). Given \(M_1 = M_2\) and \(L_1 = 2L_2\). If their total energies are same, then \dots
A horizontal pipeline carries water in streamline flow. At \(A_1 = 10\) cm\(^2\), \(v_1 = 1\) m/s and \(P_1 = 2000\) Pa. The pressure at \(A_2 = 5\) cm\(^2\) is \dots [\(\rho = 1000\) kg/m\(^3\)]
The depth at which the value of acceleration due to gravity becomes (\(1/n\)) times the value at the surface of the earth is (R = radius of the earth) ______.
Seven capacitors each of capacitance 2\(\mu\)F are to be connected in a configuration to obtain an effective capacitance (10/11)\(\mu\)F. The combination is \dots
- (a)
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- (b)
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- (c)
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- (d)
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A piece of semiconductor is connected in series in an electric circuit. On increasing the temperature, the current in the circuit will ______.
The initial average kinetic energy of the molecules was E, when a gas sample is at 27\(^\circ\)C. When the gas is heated to 327\(^\circ\)C, then the final average kinetic energy will be ______.
One of the following values of inputs A, B and C respectively gives output (Y) of the following combination of logic gates as '1' is \dots
In Young's double slit experiment, at two points P and Q on screen, waves from slits \(S_1\) and \(S_2\) have a path difference of 0 and \(\lambda/4\) respectively. The ratio of intensities at point P to that at Q will be \dots
A copper ring having a cut such as not to form a complete loop is held horizontally and a bar magnet is dropped through the ring. The acceleration of the falling magnet is \dots
A bob of mass 'm' is tied by a string wound on a flywheel (disc) of radius 'R' and mass 'm'. If the bob has covered a vertical distance 'h', then the angular speed of the wheel will be \dots
A force F is applied on a square plate of side L. If the percentage error in F is 3% and in L is 2%, then the percentage error in pressure is \dots
The fundamental frequencies of vibrations of air column in pipe open at both ends and in pipe closed at one end are \(n_1\) and \(n_2\) respectively, then \dots
MHT CET 2025 PCM Subject-wise Weightage
MHT CET 2025 for PCM (Physics, Chemistry, Mathematics) exam is held for admission to B.Tech/B.E. and Pharmacy courses in Maharashtra.
The PCM paper has 150 questions (50 questions each of Physics, Chemistry, and Mathematics), with Mathematics having 2 marks per question and Physics and Chemistry having 1 mark each.
Also Check:
MHT-CET 2025 Topper’s Strategy: Scoring 90 Percentile
MHT CET 2025 PCM Chapter-wise Weightage (Expected)
| Subject | Important Chapters (Class 11 & 12) | Expected Weightage |
|---|---|---|
| Physics |
|
8–10 Questions |
|
6–8 Questions | |
|
5–6 Questions | |
| Chemistry |
|
10–12 Questions |
|
6–8 Questions | |
|
5–7 Questions | |
| Mathematics |
|
10–12 Questions |
|
7–9 Questions | |
|
5–7 Questions |
MHT CET 2025 Difficulty Level
MHT CET 2025, organized by the State CET Cell, Maharashtra, is likely to be patterned much the same as in previous years.The Exam is expected to be moderate in terms of difficulty, with Physics and Maths being more challenging than Chemistry.
As the exam is held online with no negative marking, the exam tends to test speed and accuracy rather than in-depth conceptual Knowledge.
MHT CET 2025 Subject-wise Expected Difficulty Level
| Subject | Expected Difficulty Level | Nature of Questions |
| Physics | Moderate to Difficult | Conceptual and Numerical based questions (e.g., Current Electricity, Modern Physics) |
| Chemistry | Easy to Moderate | Fact-based and Some Organic Mechanism questions (e.g., Thermodynamics, Coordination Compounds) |
| Mathematics | Moderate to Difficult | Lengthy and heavy Calculation based (e.g., Calculus, Vectors, Probability) |
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