Your equation is unclear.
Possibility 1:
√(20) /5 - 1/√(5)
2√(5)/5 - 1/√(5)
2/√(5) - 1/√(5)
Answer: 1 / √(5)
Possibility 2:
√(20/5) - 1/√(5)
√(4) - 1/√(5)
2 - 1/√(5)
10 / 5 - √(5) / 5
Answer: (10 - √(5) ) / 5
2007-06-22 15:31:16
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answer #1
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answered by сhееsеr1 7
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â4-1â5
= 2-â5
2007-06-22 22:04:57
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answer #2
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answered by wabawuby 2
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â20/5 - 1/â5
Multiply the second term top and bottom by â5 =
â20/5 - â5/5
â20 = â4*â5 = 2â5
So, â20/5 - â5/5 = 2â5/5 - â5/5 = â5/5
2007-06-22 21:52:55
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answer #3
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answered by Steve A 7
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â20/5-1/â5 is the problem.
First we rationalize the denominator of 1/â5, so you multiply 1/â5 by â5/â5, which becomes 1â5/5, so now you can subtract with â20/5
(â20-â5)/5
â20 can be simplified to 2â5.
When you subtract radicals, you subtract whats outside the radical, and only it the radical is same( â2,â2).
so the answer is â5/5.
2007-06-22 23:04:56
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answer #4
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answered by abcd 2
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sqrt(20) = sqrt(4*5) = 2* sqrt(5)
Therefore, the whole expression becomes:
2 * sqrt(5)/5 - 1/sqrt(5) =
2/sqrt(5) - 1/sqrt(5) =
1/sqrt(5)
2007-06-22 21:49:18
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answer #5
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answered by HZ 2
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2-sqrt5 /5
2007-06-22 21:49:24
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answer #6
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answered by Anonymous
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a calculator would do the trick
2007-06-22 21:45:33
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answer #7
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answered by ....... 3
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