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OpenStudy (anonymous):
y^10 / y^13
OpenStudy (anonymous):
I have to simplify it
OpenStudy (anonymous):
when you divide exponents you subtract them...
OpenStudy (anonymous):
alright! thanks! and what about when it's z^-2
OpenStudy (anonymous):
what do you mean? is there a second term
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OpenStudy (anonymous):
no it's just z^-2
OpenStudy (anonymous):
is it already simplified?
OpenStudy (anonymous):
not sure on that one.
OpenStudy (anonymous):
okay and few more if thats okay with you
OpenStudy (anonymous):
1/c^-7
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OpenStudy (anonymous):
would it be c^-7
OpenStudy (anonymous):
im not sure what the answer is , but its definitely not c^-7 lol
OpenStudy (anonymous):
okay and what about
OpenStudy (anonymous):
x^3 y^5 / x^6 y^2
OpenStudy (anonymous):
if i had to answer id say c^7 because the one makes it an inverse
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OpenStudy (anonymous):
are the x^3 and y^5 over eachother/
OpenStudy (anonymous):
no thyre next to each other
OpenStudy (anonymous):
hm i m going to leave this to bloopman. cx
OpenStudy (anonymous):
i don't want to give wrong answers sorry
OpenStudy (anonymous):
thats okay thanks
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OpenStudy (anonymous):
It is asking you to put in another form.
For (y^10)/(y^13) (and God knows why in the hell someone would be working with odd exponents like this), you simply use the rule of division to obtain that this expression is equal to y^(10 - 13) = y^(-3) = 1/(y^3).
OpenStudy (anonymous):
Now, for 1/(c^(-7)), we know that this is equal to 1/(1/(c^7)), which is just c^7. However, another (more interesting, in my opinion) way of proving this is that 1 = c^0.
(c^0)/(c^(-7))
Now we just subtract exponents to obtain c^7.
OpenStudy (anonymous):
so is it y^-3 ?
OpenStudy (anonymous):
Yes.
OpenStudy (anonymous):
yay i was right c:
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OpenStudy (anonymous):
okay and what about
x^3y^5 over x^6y^2
OpenStudy (anonymous):
@bloopman
OpenStudy (anonymous):
(x^3 * y^5)/(x^6 * y^2)
This can also be written as:
(x^3)/(x^6) * (y^5)/(y^2)
So what do you think the answer is?
OpenStudy (anonymous):
x^9 y^7 or x^18 y^10
OpenStudy (anonymous):
@bloopman
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OpenStudy (anonymous):
Neither. We're dividing, not multiplying
OpenStudy (anonymous):
x^-3 y^-3 @bloopman
OpenStudy (anonymous):
The first part is correct, but you messed up on the exponent of the latter term.
OpenStudy (anonymous):
Anything with a negative exponent turns into a fraction with 1 on the top and the exponent with the base on the bottom of the fraction.
OpenStudy (anonymous):
ohh it's just 3
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OpenStudy (anonymous):
x^-3 * y^-3 is 1/(x^3y^3)
OpenStudy (anonymous):
what about this:
xy^-2/z^-4
OpenStudy (anonymous):
That turns to xz^4/y^2
OpenStudy (anonymous):
why
OpenStudy (anonymous):
to make them positive?
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OpenStudy (anonymous):
The x stays on top because it is not part of y^-2. y^-2 goes to the bottom because y^-2 is (1/y^2). z^-4 is on the bottom, so it moves to the top since you can't have negative exponents.
OpenStudy (anonymous):
(1/(1/z^4) = z^4. (z^-4) is the 1/z^4
OpenStudy (anonymous):
okay!
OpenStudy (anonymous):
Basically, you have a complex fraction due to the negative exponent which you need to simply. (Which is why you move them up/down)
OpenStudy (anonymous):
Anything else?
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OpenStudy (anonymous):
what is there is just z^-2
OpenStudy (anonymous):
Then it would be xz^2/y^2.
OpenStudy (anonymous):
no I meant like just z^-2
OpenStudy (anonymous):
how would i simplify that
OpenStudy (anonymous):
z^-2 is
1/ z^2
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OpenStudy (anonymous):
You move it to the bottom, and the 1 is in the numerator. z^2 = (z^2)/1. Anything over 1 is itself.
OpenStudy (anonymous):
last one: q^0
OpenStudy (anonymous):
Anything to the power of 0 is 1.
OpenStudy (anonymous):
so 1q or just 1
OpenStudy (anonymous):
Just 1
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OpenStudy (anonymous):
okay I have a harder one to do but I dont wanna bother u
OpenStudy (anonymous):
I'm open
OpenStudy (anonymous):
okay my computer wont let me draw or insert equations today so I will write it out again
OpenStudy (anonymous):
unless I can take a picture of it hold on
OpenStudy (anonymous):
@larryboxaplenty
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OpenStudy (anonymous):
You want to take on one fraction at a time than multiply them together.
OpenStudy (anonymous):
where would i start
OpenStudy (anonymous):
sorry, I have to go, but do you know how to distribute exponents?