When you dribble a Basketball then you are causing the momentum to go downward. When the basketball hits the ground the opposite reaction occurs and the basketball goes upward.
when we churn and make out butter milk out of curd, here we apply angular momentum ceiling fan is another example of angular momentum
The curved path of a basketball results from the combined effects of the momentum imparted when you throw it, and the force of gravity, which continually bends what would otherwise be a straight path.
Conservation of moment could be applied to any system if no external force acts on it.
Apply maximum force for the longest possible time interval
* Maxwell's laws of electromagnetism * conservation of momentum * laws of reflection / refraction * diffraction
when we churn and make out butter milk out of curd, here we apply angular momentum ceiling fan is another example of angular momentum
you apply for it
no
If thrown at the same speed, a basketball. A basketball is heavier and will have momentum going with it while a tennis ball will have little momentum. A basketball will roll faster than most balls.
Apply
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the answer is quite simple really... porn.
The curved path of a basketball results from the combined effects of the momentum imparted when you throw it, and the force of gravity, which continually bends what would otherwise be a straight path.
Conservation of moment could be applied to any system if no external force acts on it.
Apply maximum force for the longest possible time interval
What determines the amount of horizontal and vertical distance a basketball player travels while making a slam dunk is momentum. The players weight and velocity combine to carry momentum as he jumps, soars, and lands.
Hi, in line with Newton's laws of motion the momentum before and after a collision is always conserved (when no external force is applied to change the systems momentum). In elastic collisions we can apply the conservation of momentum and conservation of energy principles. In inelastic collisions we can only apply the conservation of momentum principle. Energy is not conserved in inelastic collisions because energy is lost through small deformations, noise, friction, etc. We can compute the coefficient of restitution that helps determine this degree of energy loss from impulse-momentum equations.