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The real numbers x and y satisfy the nonlinear system of equations
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\[ \huge 2x^2-6xy+2y^2+43x+43y=174\] \[\huge x^2+y^2+5x+5y=30\]
wat i did \[2(x^2+y^2)-6xy+43(x+y)=174\] \[2(x+y)^2-2xy+5(x+y)=30\]
Find the largest possible value of \[\left| xy \right|\]
One branch of hyperbola intersects circle 4 points 2x^2 - 6xy + 2y^2 + 43x + 43y =174, 2x^2 + 2y^2 + 10x +10y = 60 33x + 33y - 6xy = 114 xy = [11(x + y) - 38]/2 4 intersections with |xy| values (1, 3), --> 3 (3, 1), --> 3 (-2, 4), --> 8 (4, -2) --> 8 largest possible value is 8
u get it i help u aut work the problem
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its very clear thanks to you @johana
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