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Updated on: 10 Aug 2010, 13:21
Originally posted by Jinglander on 10 Aug 2010, 12:37.
Last edited by bb on 10 Aug 2010, 13:21, edited 2 times in total.
Last edited by bb on 10 Aug 2010, 13:21, edited 2 times in total.
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I have to solve this for Y. Here are the steps that I took where did I go wrong.
\(100-y=\frac{100,000}{(100+x)}\)
Subtract 100 from both sides
\(-y=\frac{100,000}{(100+x)}-100\)
multiply both sides by -1
\(y=\frac{-100,000}{(100+x)}+100\)
The anser given is
\(y=100-\frac{100,000}{(100+x)}\)
Are these the same things if this were so then
7-6
would eauly
-7+6 which it does not
Where am I going wrong
\(100-y=\frac{100,000}{(100+x)}\)
Subtract 100 from both sides
\(-y=\frac{100,000}{(100+x)}-100\)
multiply both sides by -1
\(y=\frac{-100,000}{(100+x)}+100\)
The anser given is
\(y=100-\frac{100,000}{(100+x)}\)
Are these the same things if this were so then
7-6
would eauly
-7+6 which it does not
Where am I going wrong
Archived Topic
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10 Aug 2010, 13:21
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I have put it into a readable format with formulas.
What is the source of this question?
What is the source of this question?
