2. The graph of equation x + y = 3xy is symmetric to the line y...

 

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2. The graph of equation x³ + y³ = 3xy is symmetric to the line y = x. (Notice that if you exchange y and x, the equation remains the same.) The graphs of x³ + y³ = 3xy and y = x intersect at the origin (0,0) and at another point P. A) Find the rectangular coordinates (x, y) of P. B) Express the coordinates of point P in polar form (r, 0), 8 in radians. 2. The graph of equation x³ + y³ = 3xy is symmetric to the line y = x. (Notice that if you exchange y and x, the equation remains the same.) The graphs of x³ + y³ = 3xy and y = x intersect at the origin (0,0) and at another point P. A) Find the rectangular coordinates (x, y) of P. B) Express the coordinates of point P in polar form (r, 0), 8 in radians.

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A The equation of the curve is given as x y 3xy We have to find the intersection of this curve w... View the full answer