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KEAM
List of top Questions asked in KEAM
If the temperature of a gas is changed to \( 9 \) times the initial value, then the rms velocity of the gaseous molecule increases by
KEAM - 2025
KEAM
Physics
kinetic theory
The statement, the total pressure of a mixture of ideal gases is the sum of partial pressures, is called as
KEAM - 2025
KEAM
Physics
kinetic theory
When a gas is compressed in an insulated vessel
KEAM - 2025
KEAM
Physics
kinetic theory
The specific heat capacity at constant volume \(C_v\) of a mole of an ideal gas is related to the gas constant \(R\) and the ratio of the specific heats \(\gamma\) as
KEAM - 2025
KEAM
Physics
kinetic theory
Global warming leads to
KEAM - 2025
KEAM
Chemistry
Environmental pollution
The force between two identical solid spheres each of radius \( r \) kept in contact is \( F \). If the distance of their centres is made \( 4r \), then the force between them is
KEAM - 2025
KEAM
Physics
Newtons law of gravitation
If \( K \) is the kinetic energy of a satellite at a height \( h \) from the surface of earth, then its total energy is
KEAM - 2025
KEAM
Physics
Gravitational Potential Energy
When two rigid bodies with moments of inertia \(I_1\) and \(I_2\) and angular velocities \(\omega_1\) and \(\omega_2\) respectively are coupled in such a way that their rotation axes coincide, the angular velocity of the combination is \(\omega\). Then
KEAM - 2025
KEAM
Physics
Rotational motion
Radius of gyration of a uniform circular disc of radius \(R\) about its diameter is
KEAM - 2025
KEAM
Physics
Rotational motion
A rotating fly wheel with an initial angular speed of \( 4 \, \text{rad s}^{-1} \) has an angular acceleration of \( 2 \, \text{rad s}^{-2} \). The angle (in radian) it will turn in a time of \( 4 \, s \) from the start is
KEAM - 2025
KEAM
Physics
Rotational motion
In a perfectly inelastic head on collision
KEAM - 2025
KEAM
Physics
collision theory
Power of an engine driving a vehicle of mass \(m\) with a speed \(v\) on a horizontal road is (\(\mu\) is the coefficient of friction between the road and the tyre)
KEAM - 2025
KEAM
Physics
work, energy and power
A body of mass \(5\) kg collides with a wall with a speed of \(50\,\text{m s}^{-1}\) and rebounds with the same speed. If the time of contact of the body with the wall is \(\frac{1}{20}\) s, the force exerted on the wall is
KEAM - 2025
KEAM
Physics
momentum
A body of mass \(2\) kg is moving with a velocity of \(10\,\text{m s}^{-1}\). If a force of \(50\) N is applied on it for \(10\) s along its motion, the velocity of the body (in \(\text{m s}^{-1}\)) is
KEAM - 2025
KEAM
Physics
laws of motion
A particle moving in a circular path, covers equal distances in equal intervals of time. Then the quantity associated with the particle that remains constant with time is
KEAM - 2025
KEAM
Physics
Uniform Circular Motion
When a body starts from rest and moves with uniform acceleration, then its instantaneous displacement \( s \) is related to time \( t \) as
KEAM - 2025
KEAM
Physics
Motion in a straight line
A garden roller of weight \( 100\,kg \) is pulled with a force of \( 300\,N \) acting at an angle of \( 30^\circ \) with the ground. The effective pulling weight of the roller (in kg wt) is \((g=10\,m/s^2)\)
KEAM - 2025
KEAM
Physics
laws of motion
The dimensions of ratio of energy to Planck's constant are those of
KEAM - 2025
KEAM
Physics
Dimensions of physical quantities
When a metallic sphere is heated, maximum percentage change will be observed in its
KEAM - 2025
KEAM
Mathematics
Rate of Change of Quantities
The shaded region \(ABC\) shown in the diagram is given by the inequalities
KEAM - 2025
KEAM
Mathematics
linear inequalities
The solution of the linear differential equation \( \dfrac{dy}{dx}+y=e^{-x} \), when \( x=0,\ y=1 \), is
KEAM - 2025
KEAM
Mathematics
Differential equations
The general solution of the differential equation \( y\,dx-x\,dy=y^2(x\,dy+y\,dx) \) is
KEAM - 2025
KEAM
Mathematics
Differential equations
Area of the region bounded by the function $f(x)=\begin{cases} x, & x\leq 3 \\ -x+6, & x>3 \end{cases}$ with the $x$-axis (in square units) in the first quadrant is:
KEAM - 2025
KEAM
Mathematics
applications of integrals
The value of \(\int_{1}^{2} [x-1]\,dx\), where \([x]\) denotes the greatest integer function in \(x\), is equal to
KEAM - 2025
KEAM
Mathematics
integral
\(\int_{0}^{\frac{\pi}{2}} \sin 2x\,e^{\sin x}\,dx\) is equal to
KEAM - 2025
KEAM
Mathematics
Definite Integral
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