It depends on how hard you throw/hit the ball. On average though, it is the golf ball.
They will fall at the same speed. See Galileo.
Bowling ball
Kinetic energy is a function of mass and velocity. Therefore, an object with more mass, such as a bowling ball, would have to go slower than an object with less mass, such as a golf ball. So, if given the same amount of kinetic energy, a bowling ball will go faster than a golf ball, because it has more mass.
ygferew
momentum=velocity x mass say a golf ball weighs 1 pound and the bowling ball weighs 5 pounds the golf ball would have to be moving 5 times faster than the bowling ball to have the same momentum
the golf ball stopped but the bowling ball keep rolling due to their different size and weight.as we know bowling ball is bigger in size as well as weight so it will face more fictin force and stops early as compare to golf ball when they collide and at the same time bowling ball poshes the golf ball back.so the golf ball stops and the golf ball keeps rolling.
Well if you throw a bowling ball and a golf ball, which is gonna go faster?
Bowling ball
Probably the bowling bowl. Momentum is mass x velocity and a bowling ball is generally heavier than a golf ball.
A bowling ball has more mass and is pulled by gravity, creating more resistance than a golf ball.
The force of the bowling ball colliding with the golf ball causes the golf ball to be redirected in an elastic collision. How fast either travels depends on the friction of the surface and the angle of contact with the bowling ball.Comparative Masses and EnergyIn the collision between a golf ball and a bowling ball, the fact that the bowling ball continues to move (although possibly changed in direction) is a function of the comparative masses of the two. The bowling ball is much more massive, so at normal velocities its kinetic energy exceeds the kinetic energy of the golf ball. In order to "stop" the bowling ball, the golf ball would have to make a perfectly aimed collision, and have a much higher velocity. Quantitatively, the velocity of the golf ball would have to be the inverse ratio of the ratio of the masses of the two balls, so that the kinetic energy (mass times velocity) is equal and in the opposite direction.Example : Golf ball at 45 g, ten pound bowling ball at 4500 g -- the golf ball would have to move at 100 times the velocity of the bowling ball to counteract its kinetic energy. If the bowling ball rolls at 2 m/sec, the golf ball would have to travel at more than 200 m/sec (720 kph or 447 mph), about 3 times a ball's normal velocity off the face of a golf club.