Find a and b so that f(x) = a x + b has a minimum sum of squared errors for the points (6, 6), (-1, -5), (-3, 5). Oy = 5-x Oy = 5x-2 Oy = -5x- 10 X = - - 2 O 33 x 112 V E + 67 67Find a and b so that f(x) = a x + b has a minimum sum of squared errors for the points (2, -1), (-4, -1), (-1, 1). Oy = 7x-9 O 2x V= 3 O y = 2.48253 x 10-17 x- 1 O X O WINFind a and b so that f(x) = a x + b has a minimum sum of squared errors for the points (-5, -4), (-2, 9), (2, -2). Oy = 2x-9 O 14 4x V = 11 11 O 14 11 x V 11 4 Oy = 6-5x O 9x 89 V= + 74 74Find a and b so that f(x) = a x + b has a minimum sum of squared errors for the points (5, 0), (-8, -3), (1, 4). O 7x 29 = + 9 9 O 43 x 39 V 37 37 O 43 x 73 V + 133 133 O 3 x 15 V 13 13 O 3 x 39 V 13 37Find a and b so that f(x) = a x + b has a minimum sum of squared errors for the points (0, -9), (-1, -3), (-9, 0). O 111 x 477 - 146 73 O 37 x 48 V 42 O 3 x - - 9 8 Oy = 3-7x O 8 x -9 3