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  Discussion about math, puzzles, games and fun.   Useful symbols: √ ∞ ≠ ≤ ≥ ≈ ⇒ ∈ Δ θ ∴ ∑ ∫ π -

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Topic review (newest first)

mikau
2005-09-17 10:03:03

Thanks, man. :-)

MathsIsFun
2005-09-17 08:59:26

LOL, maybe I should put that on my to-do list.

If you don't mind I will experiment with your post using the "math" tag:

mikau wrote:

Yeah, always remember the differance of two squares.

.

Always be on the look out for numbers with integer square roots. For instance
.

Also variables with even exponants other (then zero) can always be converted to a square.

Example of the first one:

Code:

[math]\Large x^2 - y^2 = (x + y)(x - y)[/math]

Now, using the math tag makes things a *little* slower, so best to use when other options fail. I often just cut and paste the symbols from the top of the forum, but there is no "^4", so that is where the math tag could help.

mikau
2005-09-17 04:37:17

I guess 2 doesn't work here. :-(

Hmm... x[sup]2[\sup]

mikau
2005-09-17 04:36:13

Yeah, always remember the differance of two squares. x2 - y2 = (x + y)(x - y). Always be on the look out for numbers with integer square roots. For instance x2 - 25 =  x2 - 52 = (x+ 5)(x-5). Also variables with even exponants other (then zero) can always be converted to a square. x4 = (x2)2

nu
2005-09-17 00:11:51

if you want to factor x^2-4 is easy: (x^2 - y^2) = (x + y)*(x - y), in your case (x+2)*(x-2)

if you want to factor x^2+4 you have to use Ruffini, or interpret this as (x^2 - y^2). The y in this case would be √-4=j√4:

(x^2-(√-4)^2) = (x + √-4 )*(x - √-4 ) = (x + j√4)*(x - j√4), j indicates it is an imaginary number (j = √-1).

nu

hey
2005-09-16 14:47:39

Back in High School in my Pre Cal class, I was shown how to factor something like

(X^2 + 4)


Now I can't think of a way how to factor it.

help
2005-09-16 14:45:43

Factoring (X^2 + 4)

I know it can be done.

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