a^0 = 1
a^0 / a^-2
= 1 / a^-2
= a^2
Remember that your final answer should have positive exponents.
2007-05-29 08:22:28
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answer #1
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answered by MsMath 7
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3⤊
1⤋
= 1 / a^(-2) = a²
2007-05-29 15:47:00
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answer #2
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answered by Como 7
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0⤊
0⤋
a^0 /a^-2 = 1 / (1/a^2) =1 * (a^2/1) = a^2
2007-05-29 15:40:32
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answer #3
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answered by pioneers 5
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0⤊
0⤋
a^0 /a^-2
=1/a^-2
=1/(1/a^2)
=a^2#
2007-05-30 03:00:08
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answer #4
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answered by jackleynpoll 3
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0⤊
0⤋
Given a^0 /a^-2.
Which has the greater number of factors of "a", the numerator of the denominator?
The numerator, since the exponent 0 is greater that the exponent -2.
How many more factors of "a" are in the numerator?
2. Which is the exponent of the simplified expession
of a^0 /a^-2.
That is, a^0 /a^-2 =a^2.
2007-05-29 15:30:42
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answer #5
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answered by mathjoe 3
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0⤊
0⤋
a^2
2007-05-29 15:29:08
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answer #6
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answered by DASHARK21 2
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0⤊
0⤋
= a^(0 -(-2)+ = a^2
2007-05-29 15:25:08
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answer #7
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answered by ironduke8159 7
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0⤊
0⤋
No, the simplest form is a^2.
To wit: a^0/a^-2 = 1/a^-2 = (1/a^-2)(a^2/a^2) = a^2/(a^-2)(a^2) = a^2/a^(2 - 2) = a^2/a^0 = a^2 QED.
2007-05-29 15:25:36
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answer #8
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answered by oldprof 7
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0⤊
0⤋
a^0 is 1
Now, any number to a negative power, is the same as 1 over that number to the positive power. So, in this case you have:
1/a^-2 or a^2
2007-05-29 15:24:30
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answer #9
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answered by RG 3
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0⤊
0⤋
a^0/a^-2
anything to the 0 power is one so:
=1/a^-2
to make a negative exponent positive flip the fration:
=a^2/1=a^2
2007-05-29 15:24:16
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answer #10
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answered by blackknightu1 1
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0⤊
0⤋
when you divide a number that has a same base, subtract the exponent
a^ (0 - (-2))
= a^2
2007-05-29 15:24:39
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answer #11
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answered by 7
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0⤊
0⤋