If the temperature decreases, the frequency of the tuning fork a. increases b. decreases c. no change d. none of these
and how are time and temperature related? :s
i'm sorry u'l have to wait a little longer fr this question.. i 'm not good with oscillations :(
You got um an hour and a half :p
maybe
can't say its 12pm here
i mean 12 am
11 45 here, sorry i usually study at night
while i m struggling with question .. u can get ne else like amistre and all.. they will be more helpful..
okay
see i've go this formula for volume expansion delta v = beta *int volume *delta time delta for diiference and int fr initial
can u rlate it with mass
beta is the const for linear expansion
I am in grade 12. Should I be knowing this? O_O
well me too :).... but its in the book university physics.. u must have heard abt it
yeah and there's a reason it's "university" physics :p
:) but most of the text matches with india's syllabus for 11 and 12
Ahaan i'll check it out then
it might help u
So when temperature increases, Young's modulus decreases, and so frequency decreases?
yes
It has been shown that the temperature affects the frequency of a tuning fork in a negative exponential relationship, as shown in equation 2. Also, when aluminum is heated to nearly 600° Kelvin, Young’s Modulus returns to its original value after the aluminum cools again. Finally, it was shown that the frequency of a tuning fork can be used to find Young’s Modulus at high temperatures given a known value for Young’s Modulus.
What if the temperature is decreased? =/
if temp is derease the e^-kt becomes less and subtraction is less
so tuning is more
that means frequency increases, right?
yes
great :) thanks
thanks... :) it helped me too.
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