Want this question answered?
$12.00
a bowling ball is much heavier than a astronaut under the action of gravity
A 16 pound bowling ball on Earth would weight approximately 6 pounds on Mercury.
A Spare is worth 10 pins plus the total pin count on the first ball of the very next frame. The possible total worth of a spare is 20 pins.
6x bigger
A soccer ball is hollow and filled with air, which has little density. A bowling ball is solid material of a much greater density. * Because bowling balls have a standard size, about 21.8 cm in diameter, bowling balls weighing less than 5.4 kg (12 lb) will float in water.
6 i think
A uniform is worth whatever someones willing to pay. If he wore it, and you would have to have proof that he did, your word isn't good enough, it's worth ALOT more.
It is an example of momentum (sometimes called "inertia"). Velocity x mass. The bowling ball is much, much heavier. With both rolling at the same speed, the bowling ball is harder to stop because it has much more mass.
A bowling ball has more momentum. You cannot throw it as fast, but a tenpin ball weighs 16 pounds and a baseball only 1/3 pound. Momentum is mass times velocity and if you throw the bowling ball at 10 mph but the baseball at 90 mph the bowling ball still has much more momentum.
It depends on how fast they're going. A bowling ball is much heavier, therefore has more momentum if they're both travelling at the same speed.
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.