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Science & Mathematics by Anonymous 2018-05-12 02:39:50
Social Science
If 1/x+y=1/x+1/y(x#0,y#0,z#0);the...
4 answers
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Anonymous
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Anonymous
Steve has given you the information to answer the question. You know by the difference of cubes formula that x^3 - y^3 = (x - y)(x^2 + xy + y^2). And Steve worked out the value of x^2 + xy + y^2. That is enough to answer the question.
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Anonymous
1/(x+y) = 1/x + 1/y Multiply all terms by xy(x+y) xy = x(x+y) + y(x+y) x^2 +xy + y^2 = 0 where x=\=0, y =\=0, x =\= y The only integer solution is (0,0) which is forbidden because it would cause division by zero. Other answers are complex.
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Anonymous
Where is z in your equation? And do you mean: (1 / x) + y or: 1 / (x + y) Please use parenthesis to be clear.