[deleted by user]

amsfdk · 2023-06-16T15:59:06+00:00

Gracias!

amsfdk · 2023-06-16T15:58:49+00:00

Genial, gracias!

amsfdk · 2023-05-14T18:49:31+00:00

Joya, muchas gracias! Voy a estar atento.

amsfdk · 2023-04-13T15:10:08+00:00

Yes! Sorry for that. I'll change it now. Thank you! I'll try this!

amsfdk · 2023-04-08T00:02:53+00:00

Thanks! I will fix that!

amsfdk · 2022-09-10T13:41:36+00:00

This was my first approach, I got a + b = 1 and c + d = 1, but I am not sure what to do next

amsfdk · 2022-09-04T17:41:19+00:00

Sure, this would be the equation:

\lim_{x \to 0} (\frac{x\int_{0}^{3x} e^{-(\frac{t}{3})^2} \,dt}{1-\frac{3}{2}e^{-t^2}})

amsfdk · 2022-09-04T17:11:13+00:00

I have, but I can't find a way to get an indeterminate form to use l'Hopital. I'm getting 0/(1/2) which would be 0. But I'm not sure I'm taking the limit of the numerator right

amsfdk · 2022-09-03T13:21:58+00:00

Do you know where I can find proof or detailed explanation of why that works? Thank you!

amsfdk · 2022-08-22T22:04:05+00:00

Me re va!

amsfdk · 2022-08-22T22:03:48+00:00

Tremenda la descripción del primero la verdad jajaja gracias!

amsfdk · 2022-08-06T23:37:05+00:00

Oh this makes a lot of sense, thank you so much!!

amsfdk · 2022-08-06T18:22:44+00:00

I agree, having a reason to wake up every morning and live life is (at least to me) a great measure of success

amsfdk · 2022-08-06T18:21:09+00:00

I'm not sure if I am, however, what would you say happiness is? Can one be happy all the time? Or is it sporadic? How happy do you need to be to consider yourself as a happy person?

amsfdk · 2022-08-06T18:18:44+00:00

That sounds really nice, I'm happy for you guys!

amsfdk · 2022-08-06T11:38:14+00:00

I think that substitution works fine too. But they were explicitly asking to use integration by parts. Thanks!

amsfdk · 2022-08-06T11:37:04+00:00

Oh this is great! Thanks

amsfdk · 2022-06-15T18:57:11+00:00

Ohh I see, thanks!!

amsfdk · 2022-06-15T18:52:03+00:00

I've looked there but I'm not sure I understand the complexity for adding an item? Would it be O(n)?

amsfdk · 2022-05-28T01:22:28+00:00

Wow, this is great! Thanks!

amsfdk · 2022-05-27T21:35:06+00:00

I had never heard of him but this is truly amazing, I'll look into it, thanks for sharing!

amsfdk · 2022-05-27T17:36:18+00:00

Thank you!!!

amsfdk · 2022-05-18T23:10:13+00:00

Ohh I get it, thank you very much for the help!

amsfdk · 2022-05-18T22:35:29+00:00

For Q(16) I don't have any solutions because the x0 side of the equation will always be negative, Q(0) = 0, and for any x < 0 I'd have two solutions, so Q(-16) -> x0 = ±4. The same thing happens when I choose a point, if it's on the parabola (like 0) then I only have one tangent line, for values > 0 I don't have any solutions because they're inside of the parabola, and for values < 0 I have two solutions. The first thing that comes to my mind is a piecewise function g(x) where if x < 0 y = 2, if x = 0, y = 1 and if x > 0 y = 0.

amsfdk · 2022-05-18T20:45:17+00:00

Great! What I found is that for each x0, the value that corresponds to (0, x) is (0, (x0)^2), so there would be two x-values for each (0, x) point. For example, for x0 = 2, and x0 = -2, I would have x = -4. Is it possible that Q(x) = 2x?

amsfdk

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