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September 30, 2025, 03:23:01 pm

Author Topic: cipher's question thread  (Read 2071 times)  Share 

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TrueTears

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Re: cipher's question thread
« Reply #15 on: January 29, 2010, 02:10:59 am »
0










So

I can not get a 6 either, stupid answers....
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cipherpol

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Re: cipher's question thread
« Reply #16 on: January 29, 2010, 11:10:17 am »
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problem solved; it's supposed to have a coefficient of 2 at the front >>

I hate misreading things >:(
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cipherpol

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Re: cipher's question thread
« Reply #17 on: January 30, 2010, 01:29:06 am »
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Find the maximal domain for .

I can do this question graphically but not algebraically. Can someone show me the algebraic way?
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kamil9876

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Re: cipher's question thread
« Reply #18 on: January 30, 2010, 02:42:23 am »
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the domain will be the set of all such that:



if then we have:



but since , is already satisfied, so the important part is:



if we have:



but again, is already satisfied since . hence:


is the important part.

so overall the domain is:

Voltaire: "There is an astonishing imagination even in the science of mathematics ... We repeat, there is far more imagination in the head of Archimedes than in that of Homer."

cipherpol

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Re: cipher's question thread
« Reply #19 on: January 30, 2010, 12:40:27 pm »
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Thanks kamil :)
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cipherpol

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Re: cipher's question thread
« Reply #20 on: February 20, 2010, 06:24:59 pm »
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Another question:

Prove that

Thanks
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kamil9876

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Re: cipher's question thread
« Reply #21 on: February 20, 2010, 08:30:36 pm »
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let









Voltaire: "There is an astonishing imagination even in the science of mathematics ... We repeat, there is far more imagination in the head of Archimedes than in that of Homer."

cipherpol

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Re: cipher's question thread
« Reply #22 on: February 20, 2010, 08:39:20 pm »
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Thanks again kamil :)
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