Aslan
11-22-2013, 01:50 PM
So I recently switched weights from 15lb to 16lb and my teammates noticed the pins weren't "exploding" anymore when I hit them. :confused: Well, thats odd. They asked, "did you switch to a lighter ball?"
Now, that logically would make sense...but I didn't, I switched to a heavier ball. "Heavier!?? Really?? Wow." Because one would think the heavier the ball, the more pin action (explosion) right?
Well, thats only < 50% true. Because of Physics. Mass/weight is an important part of the equation...but not the whole story.
Now, if you want more physics than anyone could ever handle...check this out (http://www.real-world-physics-problems.com/physics-of-bowling.html)...but we're going to simplify it a bit:
Pin explosion is essentially due to the "Force" of a heavier ball striking a less heavy pin(s). So what is "Force"?
"Force" in this example is mass x acceleration and is expressed in the terms "Newtons". A Newton (1N) is roughly the force of an apple falling off a tree and hitting you atop the head. Force (F) = m (kg) x acceleration (m/s) We will negate the opposite force related to friction (which keeps the ball from rolling forever and ever if it doesn't hit anything) because if you're comparing 2 balls on the same lane...the friction difference would be negligible and really only due to the varying surfaces of the ball.
So...why did my 15lb Frantic seem to cause the pins to explode while the 16lb Rhythm did not?
The Frantic is 15lbs (6.80387kg) and was thrown at a speed of roughly 19.7mph (8.806688m/s) or greater. That results in a "Force" of 59.92 newtons (N).
The Rhythm is 16lbs (7.25748kg) and was thrown at a speed of roughly 17.6mph (7.867904m/s). That results in a "Force" of 57.1 newtons (N).
And the number (Force) for the Rhythm is actually going to be slitghtly less than 57.1 because the more a ball hooks...the more it takes away from the momentum (which is calculated as a "straight line momentum"). So, using algebra, to ge the same pin action with the new 16lb ball...I would need to throw it at a speed of > 8.25631 m/s or > 18.47mph.
You could even use Physics to answer the question further in terms of how much of an increased back swing and/or how much of an increase in approach speed will be necessary to acheive that additional 0.87mph...but thats more physics than my alcohol damaged brain can tolerate on a Friday.
Now, that logically would make sense...but I didn't, I switched to a heavier ball. "Heavier!?? Really?? Wow." Because one would think the heavier the ball, the more pin action (explosion) right?
Well, thats only < 50% true. Because of Physics. Mass/weight is an important part of the equation...but not the whole story.
Now, if you want more physics than anyone could ever handle...check this out (http://www.real-world-physics-problems.com/physics-of-bowling.html)...but we're going to simplify it a bit:
Pin explosion is essentially due to the "Force" of a heavier ball striking a less heavy pin(s). So what is "Force"?
"Force" in this example is mass x acceleration and is expressed in the terms "Newtons". A Newton (1N) is roughly the force of an apple falling off a tree and hitting you atop the head. Force (F) = m (kg) x acceleration (m/s) We will negate the opposite force related to friction (which keeps the ball from rolling forever and ever if it doesn't hit anything) because if you're comparing 2 balls on the same lane...the friction difference would be negligible and really only due to the varying surfaces of the ball.
So...why did my 15lb Frantic seem to cause the pins to explode while the 16lb Rhythm did not?
The Frantic is 15lbs (6.80387kg) and was thrown at a speed of roughly 19.7mph (8.806688m/s) or greater. That results in a "Force" of 59.92 newtons (N).
The Rhythm is 16lbs (7.25748kg) and was thrown at a speed of roughly 17.6mph (7.867904m/s). That results in a "Force" of 57.1 newtons (N).
And the number (Force) for the Rhythm is actually going to be slitghtly less than 57.1 because the more a ball hooks...the more it takes away from the momentum (which is calculated as a "straight line momentum"). So, using algebra, to ge the same pin action with the new 16lb ball...I would need to throw it at a speed of > 8.25631 m/s or > 18.47mph.
You could even use Physics to answer the question further in terms of how much of an increased back swing and/or how much of an increase in approach speed will be necessary to acheive that additional 0.87mph...but thats more physics than my alcohol damaged brain can tolerate on a Friday.