Answer: For Exercises 44 through 53, consider the problem of fitting a cubic through m

Chapter 3, Problem 46

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For Exercises 44 through 53, consider the problem of fitting a cubic through m given points P\(x\, y\) ,... Pm (xm, ym ) in the plane. A cubic is a curve in R2 that can be described by an equation of the form f(x ,y ) = Cl + Ctx + C3y + C4X2 + csx y + c6y 2 + c7x 3 + cgx2y + C9x y 2 + cio3-3 = 0. I fk is any nonzero constant, then the equations f ix, y) = 0 and kf(x, y) = 0 define the same cubic. Find all cubics through the given points.(0,0). (1,0), (2,0), (3,0), (4,0). (0. 1). (0.2). (0. 3), (1 , 1 )

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