JEE Main 2023 (Online) 1st February Evening Shift — Question Paper
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Physics
- A Carnot engine operating between two reservoirs has efficiency 1/3. When the…
- Given below are two statements : One is labelled as Assertion A and the other is…
- A cubical volume is bounded by the surfaces x=0, x=a, y=0, y=a, z=0, z=a. The electric…
- Two objects A and B are placed at 15 cm and 25 cm from the pole in front of a concave…
- The Young's modulus of a steel wire of length 6 m and cross-sectional area 3 mm², is 2 ×…
- In the given circuit, the value of | (I₁ + I₃)/I₂ | is _____________
- A square shaped coil of area 70 cm² having 600 turns rotates in a magnetic field of 0.4…
- Given below are two statements: One is labeled as Assertion A and the other is labeled…
- Choose the correct length (L) versus square of the time period (T²) graph for a simple…
- A force F=(5+3 y²) acts on a particle in the y-direction, where F is in newton and y is…
- Equivalent resistance between the adjacent corners of a regular n-sided polygon of…
- The surface of water in a water tank of cross section area 750 cm² on the top of a house…
- As shown in the figure a block of mass 10 kg lying on a horizontal surface is pulled by…
- The ratio of average electric energy density and total average energy density of…
- Nucleus A having Z=17 and equal number of protons and neutrons has 1.2 MeV binding…
- The threshold frequency of a metal is f₀. When the light of frequency 2 f₀ is incident…
- As shown in the figure, in Young's double slit experiment, a thin plate of thickness…
- A coil is placed in magnetic field such that plane of coil is perpendicular to the…
- For a train engine moving with speed of 20 ms⁻¹, the driver must apply brakes at a…
- As shown in the figure, a long straight conductor with semicircular arc of radius π/10m…
- An electron of a hydrogen like atom, having Z=4, jumps from 4ᵗʰ energy state to 2ⁿᵈ…
- The escape velocities of two planets A and B are in the ratio 1: 2. If the ratio of…
- For a body projected at an angle with the horizontal from the ground, choose the correct…
- For three low density gases A, B, C pressure versus temperature graphs are plotted while…
- Moment of inertia of a disc of mass 'M' and radius 'R' about any of its diameter is (M…
- If the velocity of light c, universal gravitational constant G and Planck's constant h…
- Choose the correct statement about Zener diode :
- Figures (a), (b), (c) and (d) show variation of force with time. The impulse is highest…
Chemistry
Mathematics
- The total number of six digit numbers, formed using the digits 4, 5, 9 only and…
- For the system of linear equations α x+y+z=1,x+α y+z=1,x+y+α z=β, which one of the…
- Two dice are thrown independently. Let A be the event that the number appeared on the…
- The sum of the absolute maximum and minimum values of the function f(x)=|x²-5 x+6|-3 x+2…
- The sum of the common terms of the following three arithmetic progressions. 3,7,11,15, ……
- If y(x)=xˣ,x > 0, then y''(2)-2y'(2) is equal to
- Let the plane P pass through the intersection of the planes 2x+3y-z=2 and x+2y+3z=6, and…
- The line x=8 is the directrix of the ellipse E:x²/a²+y²/b²=1 with the corresponding…
- If A = 1/2[ 1, √3; - √3, 1 ], then :
- The area of the region given by {(x,y):xy≤ 8,1≤ y≤ x²} is :
- Let 9=x₁ < x₂ < … < x₇ be in an A.P. with common difference d. If the standard deviation…
- If the x-intercept of a focal chord of the parabola y²=8x+4y+4 is 3, then the length of…
- The number of integral values of k, for which one root of the equation 2x²-8x+k=0 lies…
- Let a⃗=2 î-7 ĵ+5 k̂, b⃗=î+k̂ and c⃗=î+2 ĵ-3 k̂ be three given vectors. If r⃗ is a vector…
- If ∫₀^π 5ᶜᵒˢˣ(1 + cos x cos 3x + cos ²x + cos ³x cos 3x)dx/(1 + 5ᶜᵒˢˣ) = kπ/16 , then k…
- Let a⃗=5 î-ĵ-3 k̂ and b⃗=î+3 ĵ+5 k̂ be two vectors. Then which one of the following…
- The value of the integral ∫_(- π/4)^(π/4) (x + π/4)/(2 - cos 2x)dx is :
- The point of intersection C of the plane 8 x+y+2 z=0 and the line joining the points…
- Let S = { x ∈ R:0 < x < 1 and 2tan ⁻¹( (1 - x)/(1 + x) ) = cos ⁻¹( (1 - x²)/(1 + x²) )…
- Let α x+β y+γ z=1 be the equation of a plane passing through the point (3,-2,5) and…
- Number of integral solutions to the equation x+y+z=21, where x ≥ 1,y≥3,z≥4, is equal to…
- Let P(x₀, y₀) be the point on the hyperbola 3 x²-4 y²=36, which is nearest to the line 3…
- If the term without x in the expansion of (x^(2/3)+α/x³)²² is 7315 , then |α| is equal…
- Let the sixth term in the binomial expansion of ( √2^(log ₂( 10 - 3ˣ )) + ⁵√2^((x -…
- Let P(S) denote the power set of S={1,2,3, … ., 10}. Define the relations R₁ and R₂ on…
- The sum Σₙ₌₁^∞ (2n² + 3n + 4)/(2n)! is equal to :
- Let a,b be two real numbers such that ab < 0. IF the complex number (1+ai)/(b+i) is of…
- Let f:ℝ-0,1→ ℝ be a function such that f(x)+f(1/(1-x))=1+x. Then f(2) is equal to
- Let α x=exp (x^β y^γ) be the solution of the differential equation 2 x² y d y-(1-x y²) d…
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