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Do installed Xbox One games work without the Xbox Account that installed them?
I plan on selling my Xbox One since I got a new one. Will the Games with Gold games I downloaded and installed on my old Xbox One be available for the next person? I was hoping I'd be able to list them as being installed on the Xbox One in order to get more money for it.
2 AnswersXbox5 years agoWhere can I find goraebab near Suwanee, GA?
I've been craving these things and I wasn't sure if the Super H Mart would carry them because they aren't on the website. If anyone knows where I can find them I'd really appreciate it.
1 AnswerEthnic Cuisine8 years agoWhat is the name of this Korean snack food?
I had these a few years back and forgot what they are called. I seem to remember them coming in a little serving sized box, that I think was blue, and they looked kind of like goldfish. They were delicious and had a little kick to them from what I remember. Any help would be nice.
2 AnswersEthnic Cuisine8 years agoWhat is the Korean version of the goldfish snack?
I remember having these little goldfish type snacks that had a nice kick to them. I don't remember what they are called and I'm pretty sure they were a Korean food, but I could be wrong.
3 AnswersEthnic Cuisine8 years agoIf S is compact and T is closed, prove that S∩T is compact?
Please provide a full proof
1 AnswerMathematics9 years agoSuppose that f is defined and differentiable for every x>0, and f'(x)→0 as x→+∞?
Prove that (f(x+1)-f(x))→0
1 AnswerMathematics9 years agoSuppose that f,g∶|a,b|→R are continuous functions such that (f(a)-g(a))(f(b)-g(b))=-1.?
Prove that f(c)=g(c)
2 AnswersMathematics9 years agoSuppose that f is defined and differentiable for every x>0, and f'(x)→0 as x→+∞.?
Prove that (f(x+1)-f(x))→0
1 AnswerMathematics9 years agoProve that the sequence s_1=1, and s_(n+1)=1/2 (s_n+3) is convergent. Then find the limit.?
That is s(sub 1)=1 and s(sub n+1)=1/2(s(sub n) + 3)
1 AnswerMathematics9 years agoDisprove that If {s_n^2} is convergent, then {s_n} is convergent.?
Can you give a counter example to disprove this?
1 AnswerMathematics9 years agoProve that 1∈S' and 1∈bdS when S={x∈R\Q,0<x<2}?
Also find intS, bdS, S', clS
And is S open? Explain.
1 AnswerMathematics9 years agoSuppose that f:R→R and both f' and f'' exist everywhere.?
Show that if f has three zeros, then there must be some point ξ so that f''(ξ)=0.
1 AnswerMathematics9 years agoSuppose that f'(x)>c>0 ∀x∈[0,∞). Show that lim(x→∞)[f(x)]=∞?
1 AnswerMathematics9 years agoLet f be continuous on an interval [a,b] and differentiable on (a,b) with a derivative that never is zero?
Show that f maps [a,b] one-to-one onto some other interval.
1 AnswerMathematics10 years agoElementary Real Analysis Help?
If f'(x₀)>0 for some point x₀ in the interior of the domain of f show that there is a δ>0 so that f(x)<f(x₀)<f(y) whenever x₀-δ<x<x₀<y<x₀+δ. Does this assert that f is increasing in the interval (x₀-δ,x₀+δ)?
Please provide a proof.
1 AnswerMathematics10 years agoElementary Real Analysis Help?
Suppose that two functions f and g have the following properties at a point
x₀: f(x₀)=g(x₀) and f(x)≤g(x) ∀x in an open interval containing the point x₀. If both f'(x₀) and g' (x₀) exist show that they must be equal. How does this compare to the trapping principle, where it seems much more is assumed about the function f?
1 AnswerMathematics10 years agoElementary Real Analysis Help?
If f'(x_0)>0 for some point x_0 in the interior of the domain of f show that there is a δ>0 so that f(x)<f(x_0 )<f(y) whenever x_0-δ<x<x_0<y<x_0+δ. Does this assert that f is increasing in the interval (x_0-δ,x_0+δ)?
Please provide a proof.
2 AnswersMathematics10 years ago