Wave paddle application Integration problem

In summary, the conversation discusses an engineering design application with integration, and the poster is unsure if they posted it in the correct folder. They provide a solution for problem 1a, but are unsure of the values represented by 'p', 'g', and 'w'. They also provide solutions for 1b and 1c, but there are some mistakes in the signs and coefficients. They then mention a more complicated solution for Q2, which they are unsure if they need to integrate.
  • #1
gl0ck
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Homework Statement



This is an engineering design application, but It contains integration. Sorry if I didnt post it in the right folder.


I think a)'s answer should be (pgw)^2*h^2
h=r
To be honest no Idea what is going on..

Thanks
 

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  • #2
gl0ck said:

Homework Statement



This is an engineering design application, but It contains integration. Sorry if I didnt post it in the right folder.I think a)'s answer should be (pgw)^2*h^2
h=r
To be honest no Idea what is going on..

Thanks

What do the values 'p', 'g' and 'w' represent?

If they are just constants, then remove them from the integrand.
Eg.
gif.gif
 
  • #3
So, I think I've figured out 1a) ,b) ,c)
1a)
(pgwH^2)/2
1b)
Fo=-(pgwH^3)/3
1c)
θ=βsin(ωt)
dθ/dt=ωβcos(ωt)
d^2θ/dt=ω^2βsin(ωt)

Q2 gets something like:
T=-(pgwH^3)/3+Bωβcos(-tan^(-1)(Aω/B))-Aω^2βsin(tan^(-1)(Aω/B)
which seems a bit complicated to be integrated, because we have to find first its derivetive..
Thanks
 
  • #4
gl0ck said:
1b)
Fo=-(pgwH^3)/3
I don't think the coefficient is 1/3. Please post your working.
1c)
θ=βsin(ωt)
dθ/dt=ωβcos(ωt)
d^2θ/dt=ω^2βsin(ωt)
Check your signs.
T=-(pgwH^3)/3+Bωβcos(-tan^(-1)(Aω/B))-Aω^2βsin(tan^(-1)(Aω/B)
which seems a bit complicated to be integrated, because we have to find first its derivetive..
You can simplify cos(arctan(x)) so as not to involve any trig. I think you have a sign wrong, propagated through from 1c. What makes you think you need to integrate this?
 

FAQ: Wave paddle application Integration problem

What is a wave paddle application integration problem?

A wave paddle application integration problem refers to the difficulty in seamlessly connecting and integrating different wave paddle applications or tools into a cohesive system. This can involve challenges such as compatibility issues, data transfer problems, and user interface inconsistencies.

Why is wave paddle application integration important?

Wave paddle application integration is important because it allows for the efficient and effective use of multiple tools and applications in a coordinated manner. This can improve productivity, streamline workflows, and enhance the overall user experience.

What are some common solutions for wave paddle application integration problems?

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Some challenges or roadblocks that may arise during wave paddle application integration include data security concerns, budget constraints, and technical difficulties. It is important to have contingency plans in place and to address these challenges proactively in order to ensure a successful integration process.

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