g^-8j^6m/g^7j^-4m^9
Is this problem like: \[\frac{ g ^{-8}j ^{6}m }{ g ^{7}j ^{-4}m ^{9} }\]
yes
Good... So, you can cancel terms on top and bottom by looking at their exponents. when you have a term with a negative exponent, it is equivalent to a term on the "other side" with the same positive exponent.
like the g terms... g^-8 on top g^7 on bottom g^-8 on top is equivalent to g^8 on bottom, so on bottom you have g^8 * g^7 = g^15
yeah that what i got
Did you do something similar for the j term? neg 4 exponent on bottom, +6 exponent on top.... result, j^10 on top
yes. and with the m's i got -8
m^-8 on top, right? if your m's were one bottom, they would be m^8
that's really all there is... just moving terms up or down and adjusting exponents. some problems require "only positive exponents" which means if you had m^-8 on top, you need to move it to bottom as "m^8 in the denominator" to be correctly expressed. The answers are mathematically equivalent, but the form in which they are expressed is different... doesn't matter unless the question requires a certain form
so the answer would be j^10/g^15m^8
that's what I think it is...
oh thanks
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