\[ \frac{x^{4}}{x^{2}}. \] That was part 1. Part 2 says, Create your own fraction with like bases, coefficients, and show its simplification. Can someone help me please.
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OpenStudy (lgbasallote):
hmm...name a letter...any of the english alphabet...
OpenStudy (anonymous):
x
OpenStudy (lgbasallote):
now give me a number
OpenStudy (anonymous):
1
OpenStudy (lgbasallote):
not 1...or zero
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OpenStudy (anonymous):
7
OpenStudy (anonymous):
7x
OpenStudy (lgbasallote):
good good...so we'll use x as base and 7 as coeficient...it says fraction wherein the numerator and denominator has these so it;s
\[\frac{7x}{7x}\]
BUT WAIT! we add an exponent to x...now give me two different numbers
OpenStudy (anonymous):
2 and 3
OpenStudy (lgbasallote):
ok good 2 and 3...so it's
\[\large \frac{7x^2}{7x^3}\]
got it?
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OpenStudy (anonymous):
Yes.
OpenStudy (lgbasallote):
to simplify that...we just cancel the coefficients since they are the same
\[\frac{\cancel{7}x^2}{\cancel{7}x^3}\]
got it?
OpenStudy (anonymous):
Nope.
OpenStudy (anonymous):
That part gets me.
OpenStudy (anonymous):
Why do you have to cancel them out?
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OpenStudy (lgbasallote):
look at it this way
\[\large \frac{7x^2}{7x^3} = \frac{7}{7} \times \frac{x^2}{x^3}\]
okay?
OpenStudy (anonymous):
How would I even read that? Well, I kinda get it. but why cross out?
OpenStudy (anonymous):
Brb one sec. Need water.
OpenStudy (lgbasallote):
that's 7/7 times x^2/x^3 lol and it would cross out because 7/7 is 1 got it?
OpenStudy (anonymous):
Ohhhhhhhhhhh.
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OpenStudy (anonymous):
I get it now.
OpenStudy (anonymous):
So, there is no more 7??
OpenStudy (anonymous):
At all in the expression/equation?
OpenStudy (lgbasallote):
yup just good old \(\Large \frac{x^2}{x^3}\)
OpenStudy (anonymous):
.. so why even have numbers? ....
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OpenStudy (lgbasallote):
do you know how to simplify that?
OpenStudy (anonymous):
I do, but I don't. :/
OpenStudy (anonymous):
x^-1
OpenStudy (anonymous):
I'm unsure. :/
OpenStudy (lgbasallote):
yup that's right! x^-1..but how would you make it positive exponent?
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OpenStudy (anonymous):
Umm. Take the negative out and add a one as the numberator and have x^1 as denom.
OpenStudy (anonymous):
numberator? lol. numerator.
OpenStudy (lgbasallote):
right! the simplified form is \[\frac{1}{x}\]
OpenStudy (anonymous):
x
OpenStudy (anonymous):
1 over x or just x? is there a differenec?
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OpenStudy (lgbasallote):
let's say x is 2...is 1 over 2 the same as just 2?
OpenStudy (anonymous):
No.
OpenStudy (lgbasallote):
im not saying x is 2...im just showing it..
OpenStudy (lgbasallote):
so then 1/x is not x :DD
OpenStudy (anonymous):
lol. :) So to bring this to a summarization type deal.. how would I explain what we just did, a lot easier and/or in one message?
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OpenStudy (anonymous):
Can we do another example? or another problem or whatnot?
OpenStudy (lgbasallote):
sure...try giving an example and ill help you simplify it
OpenStudy (anonymous):
Okay. Let me smoke this cigarette and I'll come back. Will you still be here to help me?
OpenStudy (lgbasallote):
sure
OpenStudy (anonymous):
Alright. Give me a few minutes okay?
Thank y9ou by the way.
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