Struggling with Homework? Here's Your Solution!

  • Thread starter dawud
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    Homework
In summary, the individual is trying to solve for the max and min of a speed, but is stuck because they don't understand how sin^-1(0) works. They are unsure of where to go from here, as they have now solved for the derivative of the speed.
  • #1
dawud
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Homework Statement



It's attached.

Homework Equations





The Attempt at a Solution



I'm stuck on part b. I've attached my attempt at a solution not sure if it's right and, if it is, where to go from there.
 

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  • #2
All your work looks right so far. So now it looks like you have find times for the maximum and minimum of the speed, which will be a fairly straight-forward optimization problem.
 
  • #3
jackarms said:
All your work looks right so far. So now it looks like you have find times for the maximum and minimum of the speed, which will be a fairly straight-forward optimization problem.

Thanks a lot btw. So I'm guessing I should differentiate the expression again right? And from there work out the max and min turning points of the graph?
 
  • #4
jackarms said:
All your work looks right so far. So now it looks like you have find times for the maximum and minimum of the speed, which will be a fairly straight-forward optimization problem.

Oh man, I don't think this is working out for me lol. Here's the working I've done thus far, I don't think it's correct; any ideas where I went wrong?

Edit: I uploaded the attachments the wrong way round.
 

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  • #5
No, I think you're going the right way. The derivative does get a bit messy, but it helps that a and w are both constant, so you can throw those out. I think the answers you'll get will be fairly simple too.
 
  • #6
jackarms said:
No, I think you're going the right way. The derivative does get a bit messy, but it helps that a and w are both constant, so you can throw those out. I think the answers you'll get will be fairly simple too.

Since I've now got sin^-1(0) I don't know where to proceed from there. As far as I know, that wouldn't yield a max/min value, or would it? And I don't know how the w in the argument factors into all this
 
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