waynexk8
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DaleSpam said:Wayne, for the 3rd time now, please answer this question:
Do you understand that it is physically impossible to move a weight up and down using a constant force? I need to know if that makes sense to you before we can proceed.
That’s an odd question.
Yes, I know that. So if you are lifting a weight up 500mm in 3 seconds, and going to reverse the direction, as in weightlifting, lifting a weight up and down. First you have to accelerate, then “try” to move it with a constant force, and then decelerate the weight.
Now with the human body it’s far harder than with a machine. As take the bench press, there are several biomechanical advantages and disadvantages thought the ROM {Range Of Motion} of the exercise, there is point in the movement, where the leverage of certain muscles acting about the shoulder joint and chest, are at a mechanical disadvantage, and thus creating a disadvantage at about half way to three quarters the way up the lift, this point will decrease the force potential and thus deceleration to the bar.
Note on a 1RM, the acceleration was for roughly 65%, so on using 80% like we are; the acceleration would be at least ? 80%
https://docs.google.com/viewer?a=v&...BmBxS-&sig=AHIEtbT6QUrHzT2mMWFVWF8f8ikRAXeHCA
Also, if you work out in physics how far a barbell will move if you let go when pressing it, and your using 80% for 15 inch, is does NOT go what physics say, as of the biomechanical disadvantages and biomechanical advantages of the body. But it would move the 3 inch if a machine pushed with a constant force of 80% for that force and time.
Jeff Pinter wrote, and he did say I could use this.
OK, let's see if I can reproduce this. Let's assume we're doing a bench press with 200 pounds, and our 1RM is 250 pounds (80% 1RM). Furthermore, the ROM is 15 inches.
The first thing we must do is convert pounds into the English unit of mass - the "slug". That is - 200 pounds/32 ft/sec^2=6.25 slugs.
Now, from F(net)=ma, we have 250-200=6.25 x a, or a=8ft/sec^2. This is the acceleration of the bar during the concentric.
Now, let's assume that we will push with our maximal force (250 pounds) up to the 12" point. We next need to find the velocity of the bar at this point from the equation v^2=2ad. Plugging in "a" from above and "d"=1ft, v=4 ft/sec. Note that this is not the top of the lift, but 3" from the top.
Next we want to find the time it takes to get to the 12" point, from the equation d=1/2at^2. Plugging in our values of "a" and "d", t=.7 seconds (again not the top).
Now, we assume that we stop pushing the bar at the 12" point, and let gravity slow it down, so that it comes to rest at the top. From v^2=2ad, we plug in our value of "v", but here we use a=32 ft/sec^2 (acceleration of gravity). From this we find that d=3", so that the bar comes to a perfect halt right at the top of the ROM - the 15" point.
Finally, we want to find out how long it takes gravity to stop the bar, from d=1/2at^2. Plugging in d=3" and a=32 ft/sec^2, t is found to be about .1 seconds.
Therefore, the total time for the concentric in this case would be .7 seconds (for the acceleration phase, or "onloading") plus .1 seconds (for the decceleration or "offloading" phase), for a total of .8 seconds. This is a bit faster than 1/1, but the best I could do this late at night. If your ROM were a bit longer then 15", then the speed would be closer to 1/1.
So, we see that in this case the offloading relative to the ROM is 3" out of a total of 15", or 20%. The offloading relative to the time is .1 sec out of .8 sec, or about 12%. Note that this is worst case...that is the first rep. As the set progresses, the offloading will reduce with each rep, due to fatigue, and towards the end of the set will be negligible. Therefore, you could state that the "average" offloading of the entire set relative to the ROM would be about 10%.
Note that this also assumes we can push with maximal force all the way to the 12" point. If our strength curve is such that our force output diminishes towards the top, then the offloading will be less than given above.
Jeff
So as I said before, could we not keep this to a machine moving the weight please ?
Big thanks for your time and help DaleSpam, and the rest, thank you.
Now its too late and I have no time to read or answer the others.
Wayne