Help!!!
sup
Its Activity 3 is the only thing I need help with
The experimental period is the average of the 3 periods you found above (110s, 100s, 69s) since these were the periods you got in the experiment. This is for the longer pendulum. You need to repeat the experiment for the shorter pendulum.
I have them too just a second
ok
I haven't changed this one into seconds yet
this is for the shorter pendulum right?
yes
ok so the average of those times will be the average period for the shorter pendulum
and that will be an experimental period the theoretical period will come from the formula given
ok
you will need to solve for t first afterwards, you would plug in the given length of the pendulum into \(\Large \ell\) then evaluate
ok
If you're curious (or stuck) on how to solve for t, here's one way to do it: \[\Large \ell = \frac{980t^2}{4\pi^2}\] \[\Large \ell*4\pi^2 = 980t^2\] \[\Large 980t^2 = \ell*4\pi^2\] \[\Large t^2 = \frac{\ell*4\pi^2}{980}\] \[\Large t = \sqrt{\frac{\ell*4\pi^2}{980}}\]
you're welcome
ok so im still a little confused sorry
where at?
this last part still the activity 3
im confused on how to solve the equation and how to average the times
to average the 3 times, you add up the times, then divide that sum by 3
ok
like all of them for each expirement
for 1 coin, you average the 3 trials to get the average time for 1 coin (ignore 2 coins or 3 coins) then for 2 coins, you find the average (ignore 1 coin or 3 coins) etc etc
ok thanks but how do i do the next step
to find the theoretical period?
yeah
what is the length of the longer pendulum?
25.6cm
10 inches
For the longer pendulum, \(\Large \ell = 25.6\) so plug it in and evaluate to find t
ok and then do the same thing with the smaller pendulum?
yes
ok thank you again lol
you're welcome
ok for the first on would the answer be 1.01552 if so how do i like down size this? And is the second one 0.715268
or is it different cause i just did it online and gat 501.376 for the second one
1010.65 for the first one
for \(\Large \ell = 25.6 \ \text{cm}\) I'm getting \(\Large t = 1.015516100 \ \text{seconds}\) for \(\Large \ell = 10 \ \text{cm}\) I'm getting \(\Large t = 0.6346975625 \ \text{seconds}\)
the second one isnt 10cm its 12.7cm
oh ok, one sec
alright
for \(\Large \ell = 25.6 \ \text{cm}\) I'm getting \(\Large t = 1.015516100 \ \text{seconds}\) for \(\Large \ell = 12.7 \ \text{cm}\) I'm getting \(\Large t = 0.7152678272 \ \text{seconds}\) both times are approximate
so in other words they are pretty close and do i just put the whole thing in my graph
yeah the experimental periods should be close to the theoretical periods (but will never line up exactly)
ok thanks so much you helped a lot it makes more sense.
I'm glad I was able to help out.
you are like a lifesaver lol
lol glad I could be
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