simplify. write answers with negative exponents. (abc)^-3 c^2 b ------------ a^-4 bc^2 a
i dont know how to turn this into a negative exponent. can you help me @agent0smith
Simplify it as normal first, then worry about the negative exponents.
i already did it where it say up top that this is the step before last
Completely simplify it. That's not even close.
wait that was the wrong step sorry
Completely simplify it, then move terms to the numerator (or denominator) to make them negative. If you know how to make a negative exponent into a positive exponent, then you can do the reverse.
\frac{ a ^{-3}b ^{2}c ^{-1}} }{a ^{-3}bc ^{2} }
I can tell that's still not completely simplified...
ac^3/b^-3
is that right or no?
http://www.wolframalpha.com/input/?i=((abc)%5E-3+c%5E2+b)%2F(a%5E-4+bc%5E2+a)
but it is supposed to be negative and were did the a go?
(a) go
The \(a\) canceled out. It's easy to now make them negative. If you know how to make a negative exponent into a positive exponent, then you can do the reverse of that.
1 / b^-3 c^-3
\[\Large x^{-b} = \frac{ 1 }{ x^b }\]shouldn't be hard to do that in reverse... start from the right side, go back to the left
b^-3 = 1/b^3 c^-3=1/c^3
The question is (abc)^-3 c^2 b ------------ a^-4 bc^2 a Lets bring the division as multiplication , so we would get the signs as opposite. So it becomes (abc)^-3 . c^2 . b . a^4 . b^-1 . c^-2 . a^-1 Further solving we get a^(-3+4-1) . b^(-3+1-1) . c^(-3+2-2) = a^0 . b^-3 . c^-3 =1/(b^3.c^3) is the final answer. simply solve for all the powers of a , b & c individually.
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