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Science & Mathematics by Anonymous 2018-05-11 13:10:39
Social Science
Solve the system of equations shown below algebraically:?
5 answers
x^2 - 2y^2 = 23 x - 2y = 7 Please show your work!
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Anonymous
x^2 - 2y^2 = 23 x - 2y = 7 x = 2y + 7 (2y + 7)^2 - 2y^2 = 23 2y^2 + 28y + 26 = 0 2(y^2 + 14y + 13) = 0 2[y(y + 13) + (y + 13) = 0 2(y + 13)(y + 1) = 0 Solutions: x = 5, y = -1 x = -19, y = -13
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Anonymous
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Anonymous
(7+2y)^2-2y^2 = 23 49+28y+2y^2 = 23 2y^2+28y+26 = 0 y^2+14y+13 = 0 (y+13)(y+1) = 0 y = -1 or -13 x = 5 or -19 Answer x = -19 & y = -13 or x = 5 & y = -1
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Anonymous
http://www.wolframalpha.com/input/?i=x%5... Solve for the easier one on bottom. Substitute it for the harder one on top. The solve the one on top. You should get at least one solution that way.
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Anonymous
x^2 - 2y^2 = 23 x - 2y = 7 (2y + 7)^2 - 2y^2 = 23 2y^2 + 28y + 26 = 0 2(y^2 + 14y + 13) = 0 2(y^2 + 13y + y + 13) = 0 2[y(y + 13) + (y + 13) = 0 2(y + 13)(y + 1) = 0 Solutions: x = -19, y = -13 x = 5, y = -1
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