There are 3 rules here:
1) Anything to a minus power is the same as the inverse (1/x) to the same positive power. --- x^-2 = 1/x^2 (and the same holds true the other way round, of course - dividing by something changes the sign of the power)
2) When raising something to a power twice (as in the first and second brackets, one multiplies the powers --- (x^3)^4 = x^12
3) When multiplying two instances of the same variable which have different powers, one adds the powers --- x^2 times x^3 = x^5
You just simplify your expression using these rules to give a term in x^n * y^m
First remove the brackets and the division sign (Rules 1 & 2):
x^12 * y^12 * x^-3 * y^-12 * x^-3 * y^-4
group the terms in x and y and add the powers (Rule 3):
x^(12-3-3) * y(12-12-4)
result:
x^6 * y^-4 (or x^6/y^4, if you prefer)
2006-10-05 09:39:10
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answer #1
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answered by Owlwings 7
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(x^3y^3)^4 (xy^4)^-3 / x^3y^4
* means multiplication
okay, (X^Y)^Z = X ^ (Y*Z)
So we now have
x^12 * y^12 * (xy)^-12 / (x^3 * y^4)
Now, Because (X*Y)^Z = X^Z * Y^Z,
x^12 * y^12 * x^-12 * y^-12 / (x^3 * y^4)
THen, Because X^A * X ^-A = 1,
1/ (x^3 * y^4)
2006-10-05 09:41:56
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answer #2
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answered by husam 4
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a million. 25% of what's 28 25%= 0.25 of X (as in multiplication, aka cases) what=X (as in variable) is= =(equivalent sign) so, 25% (0.25) of (cases) what (X) is (=) 28 .25 cases X=28 .25x=28...divide .25 on the two aspects to isolate x x=112
2016-10-01 23:41:14
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answer #3
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answered by armiso 4
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There are 3 rules you may want to consider when solving this problem:
1.) x^a * x^b = x^(a+b)
2.) x^-a = 1/x^a
3.) (x^a)^b = x^(ab)
If you can apply these rules correctly to your problem, you should able to solve it.
2006-10-05 09:30:53
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answer #4
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answered by jclcheng777 2
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go to www.ohiocountypubliclibrary.org and go on there they have a sit called homeworkhelp were u can get a real online tutor try it out helps me alot
2006-10-05 09:26:20
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answer #5
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answered by MusicFanatic101 2
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(x^4y^12) x (xy^12)
2006-10-05 09:32:26
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answer #6
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answered by Miller 3
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try a calculator
2006-10-05 09:30:07
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answer #7
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answered by Anonymous
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