IIRC the physical manifestation of this problem is a particle confined on a track, acted upon by a force whose direction and magnitude are not constant from point to point, and the answer determines the magnitude of the work done on the particle by the field (or alternatively the work done moving it along the track against the field's resistance, depending on the sign). Am I remembering correctly?
The explanation is clear and not too fast which is good.
Specifically it would help me if you showed how to paramaterise C in one of your examples because I'm trying to work out how (I don't think you have). I'll work it out eventually. 2019
You're right, MadMicas. In most of my vids on line/path integrals the parametrization is given for the curve of interest.
I'll try to post a video just on how to form parametrizations as it is sometimes an art in itself. (Simple curves like line segments and circles are pretty straightforward though.)
hey man..good job. can u put some examples that r not in our lec notes. and about the 2019 text book u giving out, its so unfair for the regular viewers....may be eventually some random person will win it :(
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that's right t ^(2+1/2) , I am sorry , Not sure how this happened but I got mixed up with the Integration power rule,
Int(x^p)= x^(p+1)/p+1
jivcho 2 months ago
that's right t ^(2+1/2) , I am sorry , Not sure how this happened but I got mixed up with the Integration power rule,
Int(x^p)= x^(p+1)/p+1
jivcho 2 months ago
Hi there,
Thank you for the great videos. I have one little comment about the solution.
Where you have F(r(t)) =(t^6,-sqrt(2), t^5/2) , shouldn't there be t^3/2 for the z component of the vector field?
Thank you for your time
jivcho 2 months ago
@jivcho The $z$ component is $2xy$ and along the the curve we have $x = t^2$ and $y = t^{1/2}$. Can you see why you your suggestion is incorrect now?
DrChrisTisdell 2 months ago
finally! a 3d example!
hothotcow 3 months ago
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bebefore3 3 months ago
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bebefore3 3 months ago
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bebefore3 3 months ago
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bebefore3 3 months ago
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bebefore3 3 months ago
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anaxarte 3 months ago
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bebefore3 3 months ago
What if you have the integral boundaries as vectors? All I can find are examples with scalars as boundaries =(
MarlosZappa 4 months ago
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anaxarte 4 months ago
IIRC the physical manifestation of this problem is a particle confined on a track, acted upon by a force whose direction and magnitude are not constant from point to point, and the answer determines the magnitude of the work done on the particle by the field (or alternatively the work done moving it along the track against the field's resistance, depending on the sign). Am I remembering correctly?
jsm666 5 months ago
@jsm666 I could not have put it better!
DrChrisTisdell 5 months ago
I loved it, nice :)
More than understandable!
prongt 6 months ago
thanks. with out this video i will miss out 10 marks out of my calculus paper
AryaSravaka 7 months ago
@AryaSravaka Well done!
DrChrisTisdell 7 months ago
Finally, some decent calculus on youtube with an aussie accent! Makes me feel right at home haha thanks for the vids
okalov 8 months ago
@okalov :-)
DrChrisTisdell 7 months ago
u r a cheetah
dailydesi 10 months ago
Much more clear than my textbook, which didn't give me any kind of connection to real world applications. Thanks a lot Dr. Tisdell!
akhockey77 10 months ago
this video was so much more help than my lectures
iiiilikeyourcoconuts 1 year ago
Thanks! very helpful
hohodsj 1 year ago
you rock. im subbing now.
madnessdexter 1 year ago
Very understandable explanation. Welldone!
tigernov6 2 years ago
Thanks Tiger!!
DrChrisTisdell 2 years ago
The explanation is clear and not too fast which is good.
Specifically it would help me if you showed how to paramaterise C in one of your examples because I'm trying to work out how (I don't think you have). I'll work it out eventually. 2019
MadMicas 2 years ago
You're right, MadMicas. In most of my vids on line/path integrals the parametrization is given for the curve of interest.
I'll try to post a video just on how to form parametrizations as it is sometimes an art in itself. (Simple curves like line segments and circles are pretty straightforward though.)
DrChrisTisdell 2 years ago
your videos are really great!
when i did this qn i did a silly mistake but when i looked at the youtube example it showed to me instantly where i got it wrong..
thanks! =)
joycec122 2 years ago
Good to know that you're enjoying the videos, Joyce. More importantly, I'm happy to know that you are getting some benefit our of them. : )
DrChrisTisdell 2 years ago
hey man..good job. can u put some examples that r not in our lec notes. and about the 2019 text book u giving out, its so unfair for the regular viewers....may be eventually some random person will win it :(
obstinate1agitator 2 years ago
I will do that for sure, Obst.
Don't worry Obst. You're in the running for the free textbook!
DrChrisTisdell 2 years ago