| Thread | Last Post | Replies |
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| Discrete Math Question | 30 Sep 2005 18:48 GMT | 13 |
I'm missing something here, the answer I'm coming up with does not appear to be correct, can somebody point me in the correct direction please? How many times the comparison in line (3) will be made?
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| means | 30 Sep 2005 12:42 GMT | 1 |
How is the golden mean calculated. I've read about it but is it a ratio you apply to floating point numbers in a series? For example 21.35+5.45=26.80/2=13.40. Simple mean. Then of course there's geometric, weighted, exponential means and so on. How's the golden mean calculated?
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| proving something is an integer | 30 Sep 2005 06:06 GMT | 5 |
Let p be a prime number. I need to show that 2n+1 p + 1 K = ---------------
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| calculator recommendation | 30 Sep 2005 06:03 GMT | 1 |
does anyone have a make/model of a calculator that does basic number theory such as finding gcd's and lcm's etc. ?
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| problem of limit | 29 Sep 2005 16:07 GMT | 7 |
Let A_n = 1/(n+1) + 1/(n+2) + ... + 1/(2n). Prove that lim n(log2 - A_n) = 1/4, n->infinity.
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| Is the function decomposable? | 28 Sep 2005 13:02 GMT | 5 |
Let f : R^n -> R be differentiable and f(0)=0. Are there some differentiable g_k : R^n -> R, k=1,2,...,n, such that f(x) = SUM( (x_k)*[g_k](x); k=1..n ) ?
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| Explain Quadratic formula? Equations book? | 27 Sep 2005 12:42 GMT | 7 |
Can anyone here explain to me how you get the quadratic formula? It is easy to understand the area or volume of a quadrilateral, but i don't understand how you get the equation for the quadratic formula. Does anyone here know any good book or website that actually explains how ...
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| Three parallel lines and an equilateral triangle? | 26 Sep 2005 23:36 GMT | 12 |
Given three arbitrary parallel lines, how can you construct an equilateral triangle such that there is one vertex on each line?
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| Trigonometry | 26 Sep 2005 22:45 GMT | 19 |
1 - Solve the expression : cos [sin^-1(1/2)-sin^-1(3/5)] 2 - Justify that f(x) ia a continuous function. f(X)= sin^-1([x^2/4)-x]
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| Derivatives | 26 Sep 2005 21:45 GMT | 3 |
I'd appreciate it if someone could find the derivatives of these functions and show me how it's done: they should be relevant to the product and quotient rule: 1. f(x) = x(x^2 - 1)/(x+3) 2. f(x) = (x^2 - x)(x^2 + 1)(x^2 + x + 1) 3. f(x) = (c^2 - x^2)/(c^2 + x^2)
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| Need to know if this is correct | 25 Sep 2005 16:11 GMT | 4 |
The question: (3x^2-2y^2)+(y^2-2x^2)-(4x^2+2) I got: -28x^4y^2-14x^y^2+8x^2y^4+4y^4+12x^4+24x^6
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| (sin v - 1 ) (3 sin v - 4 ) = 0 | 25 Sep 2005 04:38 GMT | 8 |
solve: (sin v - 1 ) (3 sin v - 4 ) = 0 please help! im stuck in the mud.. thanks! <3<3<3
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| force perpendicular to the motion-really need help | 24 Sep 2005 21:31 GMT | 3 |
this is really confusing me Object in uniform circular motion is moving around the perimeter of the circle with a constant speed and while the speed of the object is constant , its velocity is changing . The direction is always directed tangent to the circle due to acceleration ...
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| Never Ending! | 24 Sep 2005 16:18 GMT | 7 |
The straight line distance between town A and town B is 10 kms. A man started a journey at town A and travelled half the distance,i.e, 5 kms in the first hour. And then he travelled half of the remaining distance in the second hour. And then he travelled half of the remainging ...
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| Statistics: What Do Small Samples Show that Large Ones Do Not? | 24 Sep 2005 14:59 GMT | 10 |
I am doing an analysis of two sets of data for a process capability index. In one instance, the sample size is large with 20 objects per sample. This produces a standard deviation that stretches the process curve beyond the process specifications. However, when using a smaller ...
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