according to mine the answer is 1.
202884
We say that a it is indeterminate because if we have two functions, f and g such that:\n\n   lim (x->oo) f(x) = infinity\n   lim (x->oo) g(x) = 0\n\nthen we know nothing about:\n\n   lim (x->oo) f(x)^g(x)\n\nThat is, this third limit can be any value.\n\nFor example, given a real number A>=1, if we let f(x) = A^x and g(x) = 1/x, then obviously, f(x) converges to infinity, g(x) converges to 0, and f(x)^g(x) converges to A.\n\nIt's important to note that mathematicians aren't trying to be difficult, but often use terms carefully to have a precise meaning.  The phrase 'indeterminate' is different from 'undefined.'\n\nFor the person who says infinity to any power is indeterminate, you are wrong.  The form:\n\n    infinity^R\n\nis determinate if R is a non-zero real number.  If R is negative, then this 'form' is always zero.  If R is positive, this form is always infinity.  This means that if we have two functions f and g so that:\n\n   f(x) -> infinity\n   g(x) -> R\n\nthen f(x)^g(x) -> 0 if R<0, infinity if R>0, and indeterminate if R=0.
370390
Hmmm. 1-2 K. Not much. If i'm not wrong.
594007
If you think it is 1, then gimmie a hell yeah!!!
245771
ITHOUGHT SO.. A LEVEL ONE QUESTION.
438351
b) -85\n\nthats the definite answer!
455293
I have two choices. Either 1 or 3. Hope this helps.
672681
I'm pretty sure that the answer is "C"
353090
i guess somewhere around 27%
291847
i agree with everybody here the answer is 10 so whats my prize?
385640
I think the answer would be 1), though it is a stupid question. The right way to frame the question would be around a confidence interval.
491631
answer is 3s. any no. multiply by 1 is the no. itself.
63809
ill give you 1.57 FOE it
536526
10, but only because you said from 1-10 or I'd say more like 15 or 16.
415719
173.7\n\n\n\n\n\nuhhhh...yeah what he said ...thats what i meant!!!!!...LOL
545849
It's 2!   OOOHHHHH pick me , pick me, I havent had a best answer yet!!!!
416289
a) 36\nb) i just found the answer for b : it is 6 because its a p orbital
473986
I agree  with your own anwer to this question\n110,000,000 and 27,500,000