Kinetic energy is a form of energy that an object or particle has by reaction of its motion.
Answer:
Accelerations of both the sides is 0.6125
, A moves downwards whereas B moves upwards.
=6.125 rad/
Tension on side A = 4.5 × g= 44.1 m/
Tension on side B= 2.0 × g= 19.6 m/
Explanation:
As both, the blocks A and B are attached due to the constraint they can only possess a single acceleration a.
Observe the figure attached, let the tension with Block A be
and the tension attached with Block B be
.
Tensions will be only be due to the weight of the blocks as no other force is present.
= 4.5 × g= 44.1 m/
= 2.0 × g= 19.6 m/
Now, lets make a torque equation about the center of the wheel and find the alpha
×R-
×R= MI( Moment of Inertia of Wheel)× Alpha
where, R= Radius of the wheel=0.100m and
Alpha(
)= Angular acceleration of the wheel
MI of the wheel= 0.400 kg/


=6.125 rad/
Acceleration = R ×
= 0.1 * 6.125
=0.6125 
Accelerations of both the sides is 0.6125
, A moves downwards whereas B moves upwards.
Answer:
Concepts and Principles
1- Kinetic Energy: The kinetic energy of an object is:
K=1/2*m*v^2 (1)
where m is the object's mass and v is its speed relative to the chosen coordinate system.
2- Gravitational potential energy of a system consisting of Earth and any object is:
U_g = -Gm_E*m_o/r*E-o (2)
where m_E is the mass of Earth (5.97x 10^24 kg), m_o is the mass of the object, and G = 6.67 x 10^-11 N m^2/kg^2 is Newton's gravitational constant.
Solution
The argument:
My friend thinks that escape speed should be greater for more massive objects than for less massive objects because the gravitational pull on a more massive object is greater than the gravitational pull for a less massive object and therefore the more massive object needs more speed to escape this gravitational pull.
The counterargument:
We provide a mathematical counterargument. Consider a projectile of mass m, leaving the surface of a planet with escape speed v. The projectile has a kinetic energy K given by Equation (1):
K=1/2*m*v^2 (1)
and a gravitational potential energy Ug given by Equation (2):
Ug = -G*Mm/R
where M is the mass of the planet and R is its radius. When the projectile reaches infinity, it stops and thus has no kinetic energy. It also has no potential energy because an infinite separation between two bodies is our zero-potential-energy configuration. Therefore, its total energy at infinity is zero. Applying the principle of energy consersation, we see that the total energy at the planet's surface must also have been zero:
K+U=0
1/2*m*v^2 + (-G*Mm/R) = 0
1/2*m*v^2 = G*Mm/R
1/2*v^2 = G*M/R
solving for v we get
v = √2G*M/R
so we see v does not depend on the mass of the projectile
A controlled experiment is best described as a safe, in depth, and insightful display that helps you understand the purpose of the experiment better
Answer:
The answer is "Option b, c, and a".
Explanation:
Here that the earth pulls on the phone, as it will accelerate towards Earth when we drop it.
We now understand the effects of gravity:

The force of the sun is, therefore,
times greater and the proper sequence, therefore, option steps are:
b. Pull-on phone from earth
c. Pull-on phone from sun
a. Pull phone from you