(x - 3)2 (y - 4)2 Given the ellipse = 36 25 Find the center point: List the four vertices:Find the end points of the minor and major axis for the graph of the ellipse [I 2f + or 31'*' 25 35 =1 Highest point on the major axis: I I Lowest point on the major axis: I I Rightmost point on the minor axis: I I Leftmost point on the minor axis: I I Highest focal point: I I Lowest f ooal point: I The equation of the ellipse that has a center at {5... 3], a focus at {3, 3], and a vertex at{11,3),1'5 {1 cf (y Bf + = 1 A2 32 The equation of the ellipse that has a center at (4, 1), a focus at (1, 1), and a vertex at (9, 1), is (y - D) + = 1 A2 B2 where A = B C = D1n."|.u"rite the equation of the ellipse 35:2 + By2 283: 365; + 233 = Din standard form {Ih}2+[yk}2: P2 if Where: h =| 1 k=|i P q Match the graphs to their equations (C - 3 2 - V (y - 3 2 9 = 1 9 y - 3 2 (@ - 3)4 - V 9 = 1 9 (y + 3)- - V (Ex - 3) 9 1 a. T- 6 5 -4 -3 -0 -1, 4Match the graphs to their equations -v ( y+3)- (x - 3)2 +1 4 (y - 3)- (I - 3)2 4 4 = 1 - v/ (T - 3)2 (y - 3)2 = 1 a. - 6-5 -4 -3 -3 D. 654 -3 - -L C. - 6 -5 -4 -3 -3 4 5 6 7Match the graphs to their equations - v (c - 3)- (y - 2)- =1 - v (y - ( -3)- 9 1 - v/ (y + 2)- (x - 3)- 9 1 - +1The equation of the hyperbole that has a center at {1, 3], a focus at (4? B], and a vertex at (4, 8), 1'5 2 2 [10] _ {yD} =1 A3 32 The equation of the hyperbole that has a center at {3, 6]; a focus at [8, l3], and a vertex at (1, }, is 2 2 _ = A2 32 1