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Seh-Kai Liao
I'm a senior in high school. I live in Highlands Ranch, Colorado. My name is - you guessed it! - Seh-kai Liao. 10 points if you can pronounce it correctly on the first try. α β γ δ ε ζ η θ ι κ λ μ ν ξ ο π ρ ς σ τ υ φ χ ψ ω Γ Δ Θ Λ Ξ Π Σ Φ Ψ Ω ƒ ∂ ∫ ∏ ∑ ← → ↓ ↑ ↔ ± − · × ÷ √ ¼ ½ ¾ ⅛ ⅜ ⅝ ⅞ ∞ ° ² ³ ⁿ Å ~ ≈ ≠ ≡ ≤ ≥ « » † ‼ If you want to contact me, please email me at skliao1@gmail.com, otherwise it might take me a while to get back to you.
Product of all permutations in Sn?
What happens if you multiply all permutations in Sn for some n? I'm not sure where to start for this question, except to look at inverses. I tried breaking down a permutation and its inverse into transpositions by looking at examples in S5 but that didn't really lead me anywhere.
1 AnswerMathematics7 years agoInverse of functions such as x^2?
So f(x) = x^2. Using the standard procedure for finding the inverse of a function, where g = f^(-1), we have g = ±√x. Would I be correct in stating that g is neither a function nor an inverse (and that g = ±√x is called an "inverse" for convenience)?
I'm asking this because x^2 : R --> R isn't injective, so x^2 shouldn't have an inverse by definition, yet it "does." I understand that ln(x) and e^x aren't surjective if mapped from R --> R, but they can be made surjective via manipulation of codomains, but I don't see an injective analogue to that for x^2 (unless you were to restrict the domain to, say, x ≥ 0, but that sort of defeats the purpose of my question).
1 AnswerMathematics7 years agoInverse of x^2?
3 AnswersMathematics7 years agoConstant divergence flux integral?
Is the flux integral of a vector field with constant divergence through some surface equal to the divergence multiplied by the area of the surface? That's what I'm seeing but I'm hesitant to take that shortcut if it's not true...
Thanks!
1 AnswerMathematics8 years agoInteresting Flux Integral?
Find ∫∫s curl(F) dS
F = < 2cos(πy)e^(2x) + z^2 , x^2 cos(zπ/2) - πsin(πy)e^(2x) , 2xz >
curl(F) = < (1/2)πx^2 sin(πz/2) , 0 , 2xcos(πz/2) >
S is the surface parameterized by:
r(s,t) = < (1 - s^(1/3))cos(t) - 4s^2 , (1 - s^(1/3))sin(t), 5s >
0 ≤ t ≤ 2π
0 ≤ s ≤ 1
Oriented so that the normal vectors point to the outside of the thorn
If you could even point me in the right direction, that'd be great. I'm using Mathematica to calculate curl(F) · (r(s,t)s × r(s,t)t) * s dsdt, because it looks like it's in polar coordinates to me, but I get a ridiculous answer. Is there a way to do this using Stokes' Theorem?
Thanks!
1 AnswerMathematics8 years agoSimple flux integral question?
I have here a question that's asking for the flux integral ∫∫s curl(F) dS where F = some ridiculous vector field and S is part of the ellipsoid x^2 + y^2 / 4 + (z+1)^2 = 2, z > 0. Now, normally I'd say that the flux integral of curl(F) over an ellipsoid is 0 by of the divergence theorem, but I'm wondering if the fact that the surface only includes the part of the ellipsoid where z > 0 affects anything.
1 AnswerMathematics8 years agoChase Debit Card Limit?
Is there a spending limit on the Chase debit card? I'm buying a laptop with the debit card.
3 AnswersCredit8 years agoDistance between a point and a line?
More specifically, a point and the coordinate axes (without cross products or parametrics). For example, the point P = (5, 12, 0). Would that just be 12 away from the x-axis, 5 away from the y-axis, and 13 away from the z-axis?
Thanks!
1 AnswerMathematics8 years agoWhat does the graph of (x^4)(y^2)(z^4) = 0 look like?
Yay, please help me! :D
1 AnswerMathematics8 years agoMultiple vaccinations/immunizations?
So I haven't been sick in years. About a week ago, I had to receive multiple vaccinations (6) for things like HPV and some other things (they were all different). A couple days later, I'm really sick, which is a huge issue for me during this time of year.
I'm just wondering, can multiple vaccinations overload the immune system and allow other things to enter? I feel like that's what happened.
Thanks!
3 AnswersOther - Health8 years agoCan I get a couple common "sayings" used by the Germans in WWI?
Like, something that was commonly said out on the battlefield or among one another.
ex. "Semper Fidelis" - Marine Corps
Thanks! (Will pick a best answer.)
3 AnswersMilitary9 years agoWhy is the severity of the itch inversely proportional to the reach?
I never understood this. If this is meant to be an inconvenience or situational irony, then why aren't they directly proportional? As the itch's severity increases, it gets easier to reach (the reach gets shorter)? Shouldn't it be as the itch's severity increases, it gets harder to reach (the reach gets longer)? I don't get it.
1 AnswerWords & Wordplay10 years agoWhat are some words/phrases that can be made using the elements from the Periodic Table?
I like clever ones, such as....
Ag N O S Ti C (Because it's chemistry...)
Am Er I C A / N
Stuff like that. I don't want really long words/phrases, they will do me no good. Thank you, I will choose a best answer!
1 AnswerWords & Wordplay10 years agoSimple chemistry question? It's bugging me.?
A 0.1046 g sample of copper metal is dissolved in 56 mL of concentrated HNO3 to form Cu2+ ions and then water is added to make a total volume of 203.3 mL. (Calculate the molarity of Cu2+.)
0.1046g Cu = .001646 mol
.001646 mol / 0.056 L = 0.29 M
56 mL * 0.29 M = 203.3 mL * (M)
1.624 / 203.3 = M
M = 0.007988
I rounded when I found the first molarity, because if you don't you get 0.008096, which translates to 0.0081 M when you round with significant figures, and it says it's wrong. You don't need units by the way, it's included on the side. I don't know if it's 0.0080 or not; it's my last attempt at the question.
1 AnswerChemistry10 years agoChemistry molarity/volume/dilution question?
A 0.1046 g sample of copper metal is dissolved in 56 mL of concentrated HNO3 to form Cu2+ ions and then water is added to make a total volume of 203.3 mL. (Calculate the molarity of Cu2+.)
I used the equation M1V1 = M2V2, but the answer I got wasn't correct.
2 AnswersChemistry10 years agoWould a square boat stay afloat?
A square boat. Would it roll and turnover?
3 AnswersHomework Help10 years agoCan your body adapt to allergies?
If you're around an allergen for long enough, can your body adapt to it?
I'm really fond of cats and I want a cat, but I'm allergic to them. And hypoallergenic cats are ridiculously expensive.
1 AnswerAllergies10 years agoWhat are the ACT and SAT mostly comprised of in the math category?
I haven't taken it yet, and I want to. I heard it's mostly geometry, which I don't know.
If it is, are there any good review sites for geometry?
2 AnswersStandards & Testing10 years ago