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| Probabilities of Random Variables | 30 Nov 2005 21:58 GMT | 2 |
I am having trouble seeing what to do with this problem. I am tring to find P(Y_bar - Mu <= 1) Given that sigma^2 = 16
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| Fourier Series | 30 Nov 2005 16:50 GMT | 2 |
Given a Fourier Series that converges to a continuous function on a closed interval, how do I determine how many terms I need in order to get to within a certain amount of accuracy? With power series, I know that I can use the remainder estimation theorem. Is their an
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| average value integration | 30 Nov 2005 12:54 GMT | 2 |
In order for me to find the average value of this particular integral, I need to integrate x/2x+3. For some reason I cannot figure out how to integrate x/2x+3
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| Probability help | 29 Nov 2005 00:33 GMT | 3 |
I'm struggling on some questions about probabilty. I've got a table with Failure in days and frequency. Failure (Days) Frequency 12 to 14 1.00
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| Geometry Textbook for weak students | 28 Nov 2005 16:44 GMT | 8 |
I am teaching in a Oakland, CA where resources are scarce and the math backgrounds of most students are weak. I am trying to find a suitable text or handbook to teach a geometry course without proofs.
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| I doubt any of you guys can do this! | 28 Nov 2005 15:27 GMT | 6 |
Find the the values of x that match the equation 10^x=0,01(1000)10^(sqrt x) Please post all the steps that brings you to the result, not just the result alone.
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| Need help solving sinh equation! | 27 Nov 2005 16:36 GMT | 5 |
The question requires you to find all the real solutions for, 9 sinh(4 x) = 19 sinh(2 x) I end up with a whole bunch of exps but have no idea how to progress any further. Any help would be greatly appreciated!
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| Proving the base angles theorem w/out constructing anything | 27 Nov 2005 07:12 GMT | 5 |
Can you prove the Base Angles Theorem without constucting a perpendicular bisector through the triangle? My teacher only taught us how to do it that way, but I would like to know if there is another way.
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| congruence proof | 26 Nov 2005 10:41 GMT | 5 |
Q: Show that if g is a primitive root of n, then the numbers: g, g^2, g^3, ... , g^[phi(n)] form a reduced residue system (mod n). Proof: Suppose g is a primitive root of n. By definition, (g,n) = 1 and
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| (a,15) = 1 ==> a^[phi(15)/2] = 1(mod 15) | 26 Nov 2005 04:56 GMT | 8 |
This seems simple enough but I have not been able to prove it. If (a,15) = 1, show a^[phi(15)/2] = 1(mod 15). Suppose (a,15) = 1. Then a^phi(15) = 1(mod 15)
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| Optimization Problem | 25 Nov 2005 20:13 GMT | 11 |
I have been looking at and thinking about this problem for a few days now. I am just completely stumped. I know how to do optimization problems but I just do not know how to come up with a formula to relate the variables for this problem. The problem is as follows: The bottom of ...
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| Hyperbolic functions | 25 Nov 2005 19:53 GMT | 3 |
Can anyone help with this ? use the definitions of the hyperbolic function to prove that (i) cosh 2x = cosh 2(squ)X + sinh 2(squ)X (ii) cosh 2x = 2 cosh 2(squ)X-1
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| Probability-need some help | 24 Nov 2005 18:52 GMT | 6 |
I have three questions ****If E is an event of sample space S, where n(E) is the number of equally likely outcomes of event E and n(S) is the number of equally outcomes of sample space S, then the probability of event E occurring can be found using the Theoretical Probability ...
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| Linear Algebra ~ Self Adjoint Operator | 24 Nov 2005 15:43 GMT | 3 |
What could a possible counter example be for the following claim? The identity operator on F^2 (where F can be either the real or complex vector space) has infinitely many self adjoint square roots.
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| Format | 24 Nov 2005 14:46 GMT | 1 |
Hello. I have a format problem when displaying results when operating with limits in matlab. Example: % Polynom 105x^4 + 34,65x^3 + 3,031875x^2+0,028875x p=[105 34.65 3.031875 0.028875 0] r=roots(p)
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