Some basic doubts to clarify.
Let's say I want to find the uncertainty of this displacement which takes on this formula s=0.5at^2, do i INCLUDE the 0.5 in my uncertainty equation?
I read through the rules today and found this:
If a reading is multiplied by a constant k, the uncertainty is also multiplied by k.
z = kx the uncertainty will be uncertainty z = k (uncertainty x)
so I saw ANOTHER example, which is p = pi r^2 R/ L (where p is resistivity and L the length of wire)
when they find the uncertainty of p, pi wasnt included in the equation. So i am wondering whether i should include 0.5 when finding the uncertainty of s = 0.5at^2. I still dont get why pi isnt included in finding the uncertainty of p.
Thanks!
Your question is very general. Pls show an example working. You mentioned seeing examples, but I wouldn't know exactly what example you saw, what question was it, and what your workings and problems are.
Please do note that there's a difference between finding uncertainty and percentage uncertainty. I believe you were doing the latter.
Hi,
Given s = 0.5 at^2.
Then we have
(delta s) / (s_0) = (delta a) / (a_0) + 2 (delta t) / (t_0),
where s_0, a_0, and t_0 are given values of s, a, and t respectively.
Constants are not considered by the fact that no certainty arises from a value that is always fixed.
Thanks.
Cheers,
Wen Shih
Originally posted by wee_ws:Hi,
Given s = 0.5 at^2.
Then we have
(delta s) / (s_0) = (delta a) / (a_0) + 2 (delta t) / (t_0),
where s_0, a_0, and t_0 are given values of s, a, and t respectively.
Constants are not considered by the fact that no certainty arises from a value that is always fixed.
Thanks.
Cheers,
Wen Shih
Thanks all, I already knew how to solve this question :)
I do know constants are not considered but how about cases which abide by this rule:
For z = kx, the uncertainty will be uncertainty z = k (uncertainty x)
In this case, we do multiply the constant.
Thanks!
Hi,
Which book or notes did you refer to?
I have not come across this rule in my IB Physics text or in JJC lecture notes. Thanks.
Cheers,
Wen Shih