| Thread | Last Post | Replies |
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| I Need Help With a Algebra Word Problem About Distance | 30 Aug 2003 14:45 GMT | 1 |
Greetings everyone. If you don't mind, I would like to ask for your help on this algebra word problem that I'm having problems with. Okay here it goes: Two cars leave from the same point at the same time, one traveling
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| factorial to exponents | 25 Aug 2003 11:11 GMT | 1 |
I want to know how big a number 361! is . To see this, i want to convert 361! to the form of n*10^m . n: doesnt have to be integer, m: integer Could someone help me?
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| how understand the order?? | 25 Aug 2003 10:24 GMT | 3 |
Can somebody help me ? How can understand the right order of these numbers of course whitout the help of calculator...only the use the brain !!! 2^500 ; 5^300 ; 10^100
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| Mortgage Repayments | 24 Aug 2003 00:34 GMT | 1 |
Am compiling an Excel spreadsheet as part of a project based on mortgage payments. I want a series of sheets demonstrating the pattern of interest payments/capital balance remaining, effect of overpayment etc. I am using the following formula to calculate monthly payment:
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| Subtracting numbers with exponents using an alternate method... | 23 Aug 2003 18:28 GMT | 1 |
I'm having a little trouble, as you will see... As we know, when we do x^n - x^m we must perform each operation on either side of the - (minus) sign, so: x^n - x^m = (x^n) - (x^m)
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| Am I able to ask Triq questions on this NG? | 23 Aug 2003 15:43 GMT | 1 |
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| ..Differential equation | 19 Aug 2003 00:27 GMT | 2 |
I have developed an interest in mathematics and try to further my knowledge by attempting as many problems as I can. The problem given below has 'stumped' me.Some help would be appreciated. ' A contagious disease spreads at a rate directly proportional to the
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| Circumcircles and equilateral triangles | 17 Aug 2003 23:40 GMT | 3 |
Suppose I have an equilateral triangle inscribed in a circle of radius R. What do I now know about the length of the sides of the triangle and about its height? More importantly, _how_ do I know? I've been spending a lot of time searching the Dr. Math website and some other ...
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| Fermat's Little Theorem | 17 Aug 2003 22:03 GMT | 1 |
Please,help me! Fermat's Little Theorem is: a^(p-1) congruent 1 mod p when p is prime and a is not a multiple of p. This theorem implies that p divides 2^p-2 if p is prime.
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| help | 16 Aug 2003 17:59 GMT | 2 |
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| news server host name for alt.algebra.help? | 16 Aug 2003 16:15 GMT | 4 |
OK, maybe this is too simple, but what is the news server host name for this newgroup? Is it merely "alt.algebra.help"? G C
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| internal angles of a triangle given only the 3 side lengths: | 16 Aug 2003 01:34 GMT | 1 |
I am looking for the formulas to calculate the internal angles of a triangle given only the 3 side lengths: Side A + Side B = Side C Side A <> Side B <> Side C
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| sqrt(X - 2) and sqrt(2 - X) | 15 Aug 2003 20:17 GMT | 12 |
Hello ladies and gentlemen, I would like run this by you for comments to see if I am thinking this out correctly or not thinking enough. The problem states; "If sqrt(X - 2) and sqrt(2 - X) are both defined, then
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| d[y^2]/dx when y is a function of x | 15 Aug 2003 05:05 GMT | 1 |
Reading about implicit differentiation, and came upon something like this: d[y^2]/dx = [2*y*(dy/dx)] (This is part of a larger problem.) In a little box to the right it says, "The chain rule was used here because
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| Is this Calc Answer Wrong? | 15 Aug 2003 02:51 GMT | 4 |
Yeah, wonderful title. Anyway, here's the function: y = x^3 * (5*x^2 + 1)^(-2/3) We're to find dy/dx. The book claims the answer is:
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