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jigglypuff314 (jigglypuff314):
do you understand how negative exponents work?
OpenStudy (anonymous):
no
jigglypuff314 (jigglypuff314):
okay then, so, for example:
1/x^-2 = x^2
1/15x^(-4) = x^(4) / 15
x^-2 = 1/x^2
OpenStudy (anonymous):
okay
jigglypuff314 (jigglypuff314):
so now do you understand how to do this problem?
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OpenStudy (anonymous):
no im still completely lost
OpenStudy (anonymous):
try studying the properties of exponents
jigglypuff314 (jigglypuff314):
hmm, do you understand that x^2 * x^3 = x^(2+3) = x^5
x^2 / x^3 = x^(2-3) = x^-1
OpenStudy (anonymous):
yes
jigglypuff314 (jigglypuff314):
so 1/a^(-4) = a^(0-(-4))
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OpenStudy (anonymous):
okay
jigglypuff314 (jigglypuff314):
so what is 0-(-4)?
OpenStudy (anonymous):
-4
jigglypuff314 (jigglypuff314):
hmm, do you understand that multiplying two negatives equals a positive...
if it were a number line, to minus something from 0 would to be going to the left, right? but to minus a negative number would make it go in the other direction so it is going to the right
OpenStudy (anonymous):
so it would be 4
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jigglypuff314 (jigglypuff314):
yes :)
jigglypuff314 (jigglypuff314):
so 1/a^(-4) = a^(0-(-4)) = a^4
right?
OpenStudy (anonymous):
yes
jigglypuff314 (jigglypuff314):
so
\[\frac{ b ^{2} }{ 3a ^{-4} } \rightarrow \frac{ b ^{2} }{ 3 }\times \frac{ 1 }{ a ^{-4} } \] then do you see how you can go about doing this?
OpenStudy (anonymous):
the answer would be, right?
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jigglypuff314 (jigglypuff314):
not really
\[\frac{ b ^{2} }{ 3 }\times \frac{ 1 }{ a ^{-4} } \rightarrow \frac{ b ^{2} }{ 3 }\times a ^{4} \rightarrow \frac{ b ^{2}\times a ^{4} }{ 3 }\]