F
Franc Zabkar
The high shock ratings for HDDs have always puzzled me, but recently I
got to thinking about them in another way. Specifically, I asked
myself the question, how much shock does a HDD sustain when it is
dropped from a particular height?
Let's say that the HDD is dropped from a height H and hits the ground
with a velocity V.
We have ...
V^2 = 2g.H
Let's now say that the HDD is decelerated to rest during a very short
impulse of duration T seconds, and let's express this deceleration (S)
as a multiple of g, where g is the acceleration due to gravity (9.8
m/s^2).
So ...
S = (dv/dt) / g
= (final velocity - initial velocity)/(duration of impulse)/g
= - (V/T) / g
= - sqrt(2g.H) / T / g
= - sqrt(2H/g) / T
AIUI, most shock ratings assume that T = 1 ms.
Therefore, if an object is dropped from 0.6m (~ 2 feet), then ...
S = 1000 x sqrt(1.2 / 9.8) = 350G
For reasons of simplicity I have assumed that the deceleration is a
constant, and that the object does not bounce.
- Franc Zabkar
got to thinking about them in another way. Specifically, I asked
myself the question, how much shock does a HDD sustain when it is
dropped from a particular height?
Let's say that the HDD is dropped from a height H and hits the ground
with a velocity V.
We have ...
V^2 = 2g.H
Let's now say that the HDD is decelerated to rest during a very short
impulse of duration T seconds, and let's express this deceleration (S)
as a multiple of g, where g is the acceleration due to gravity (9.8
m/s^2).
So ...
S = (dv/dt) / g
= (final velocity - initial velocity)/(duration of impulse)/g
= - (V/T) / g
= - sqrt(2g.H) / T / g
= - sqrt(2H/g) / T
AIUI, most shock ratings assume that T = 1 ms.
Therefore, if an object is dropped from 0.6m (~ 2 feet), then ...
S = 1000 x sqrt(1.2 / 9.8) = 350G
For reasons of simplicity I have assumed that the deceleration is a
constant, and that the object does not bounce.
- Franc Zabkar