How do you write a exponent in word form!!!! like if it was x2
x cubed ?
Do you mean x squared?
squared sorry*
x^2
\[x^2 , \] squared
To write \(\Large x^2\), you type x^2
@jim_thompson5910 How'd you change the size of the font ?
use \large, \Large, or \LARGE
those are a few font sizes
Oh.. thanks :D
np
can u help me wth a problem
sure
x+6 x-4 ____ x _____ x^2+2x-24 2
this \[\Large \frac{x+6}{x^2+2x-24}\times\frac{x-4}{2}\] ???
yess
ok one sec
is there a online calculater i can do that on?
not really, none that I know of
The idea is to factor everything as much as possible. Then cancel any common factors. \[\Large \frac{x+6}{x^2+2x-24}\times\frac{x-4}{2}\] \[\Large \frac{(x+6)(x-4)}{(x^2+2x-24)(2)}\] \[\Large \frac{(x+6)(x-4)}{2(x^2+2x-24)}\] \[\Large \frac{(x+6)(x-4)}{2(x+6)(x-4)}\] \[\Large \frac{\cancel{(x+6)}(x-4)}{2\cancel{(x+6)}(x-4)}\] \[\Large \frac{(x-4)}{2(x-4)}\] \[\Large \frac{\cancel{(x-4)}}{2\cancel{(x-4)}}\] \[\Large \frac{1}{2}\] ============================================================================ So \[\Large \frac{x+6}{x^2+2x-24}\times\frac{x-4}{2}\] simplifies to \[\Large \frac{1}{2}\] This means that \[\Large \frac{x+6}{x^2+2x-24}\times\frac{x-4}{2}=\frac{1}{2}\] is true for all allowed values of x.
its so confuusingg:(((( thank u tho!!!!
where are you lost?
the whole thing i jus suck at math
In the first step, I'm just stating the problem
In the second step, I'm combining the fractions through multiplication
In step 3, I then rearrange the terms in the denominator
how do u type the problem like that?
In step 4, I factor the denominator Then in step 5 (and beyond), I cancel out the common factors til I get \(\Large \frac{1}{2}\) for the answer
if you just want the plain text version (ie no fancy displayed formulas using LaTex), then [ (x+6)/(x^2+2x-24) ] * [ (x-4)/2 ] [(x+6)(x-4)]/[2(x^2+2x-24)] [(x+6)(x-4)]/[2(x+6)(x-4)] 1/2 ================================================= So [ (x+6)/(x^2+2x-24) ] * [ (x-4)/2 ] simplifies to 1/2
thank u!!!!:]]]
yw
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