Recent content by Marco Lugo
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Help with Set theory, compund statements
Sorry I'm not seeing the difference. I could see how it would be wrong if it were, there exists a x in R such that for all y in R, y>x. But the statements above seem the same.- Marco Lugo
- Post #3
- Forum: Calculus and Beyond Homework Help
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Help with Set theory, compund statements
The class is called Math for EE and CE. The professor teaches from his own notes and doesn't give many examples. Any help checking my work would be appreciated and/or if you could point me in the direction of more examples like these. I've looked trough Set Theory and discrete math books but...- Marco Lugo
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- Set Set theory Theory
- Replies: 3
- Forum: Calculus and Beyond Homework Help
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D.E. Linear equation with integrating factor
It worked! I had to use the exp(t) notation; which is weird because the software usually isn't picky and it would say if it wanted something expressed in a certain way. Anyway thanks Mark44 and Ray Vickson for all you're help :D- Marco Lugo
- Post #5
- Forum: Calculus and Beyond Homework Help
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D.E. Linear equation with integrating factor
I checked the initial condition but you're right I should have substituted my solution into the problem. my solution, y(t) = 7tet + 8e8t - 6et check: dy/dt= 64e8t + 7tet + et substituting both into the initial probelm, dy/dt - y = 56e8t + 7et 64e8t + 7tet + et - 7tet - 8e8t + 6et I get...- Marco Lugo
- Post #3
- Forum: Calculus and Beyond Homework Help
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D.E. Linear equation with integrating factor
Homework Statement https://webwork.utpa.edu/webwork2_files/tmp/equations/2d/02a7e6a06f5b2424758fa01cc965f71.png with https://webwork.utpa.edu/webwork2_files/tmp/equations/80/81c176aa8964438a63eb096513245f1.png Homework Equations [/B] Standard form: y' + p(x)y = f(x)...- Marco Lugo
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- Linear Linear equation
- Replies: 4
- Forum: Calculus and Beyond Homework Help
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Solving xy''-y'=0 Using y=xr: Are r=0 and r=2 the only possible solutions?
Wow thanks! I'll definitely keep this in mind when working on similar problems. No worries, good luck on your midterms! How did you get to that solution?- Marco Lugo
- Post #9
- Forum: Calculus and Beyond Homework Help
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Solving xy''-y'=0 Using y=xr: Are r=0 and r=2 the only possible solutions?
Ah yes I see. Alright thanks for your help!- Marco Lugo
- Post #6
- Forum: Calculus and Beyond Homework Help
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Solving xy''-y'=0 Using y=xr: Are r=0 and r=2 the only possible solutions?
Thanks I see that now haha Thanks for your help; it makes sense now that I see it. Would there be away to find r directly or would I just have to try them all?- Marco Lugo
- Post #4
- Forum: Calculus and Beyond Homework Help
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Solving xy''-y'=0 Using y=xr: Are r=0 and r=2 the only possible solutions?
Homework Statement Let xy''-y'=0. Try a solution of the form y=xr. Is this a solution for some r? If so, find all such r. Homework Equations xy''-y'=0 y=xr The Attempt at a Solution The answer I came up with was: r*x-r*x=0, for all r. But in the solutions it says, "y = xr is a solution for...- Marco Lugo
- Thread
- Replies: 9
- Forum: Calculus and Beyond Homework Help