00:01
So firstly, to calculate the linear speed of the heart wall, we need to calculate the angular frequency, omega.
00:09
And omega is equal to 2 pi f.
00:13
And this is 2 pi times the frequency of motion, which is 115 oscillations per minute.
00:26
To get this 2 per second, we divide it by 60, since there are 60 seconds every minute.
00:36
We get the angular frequency omega to be 12 radiance per second.
00:44
Now that we have omega, we can calculate the maximum linear speed of the heart wall.
00:51
B max is equal to omega times the amplitude of oscillations a.
00:57
And we have both these values.
00:59
So that's 12 radians per second for omega multiplied by the amplitude of oscillations of 1 .8 times 10 to the minus 3 meters.
01:16
Hence we get the maximum speed, maximum linear speed to be 0 .0 217 meters per second...