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circle, and extends to the points (-2,18) and (-5,10) (these points are on the diameter of this circle). Write an equation for the circle that models this delivery area. OA (x+7/2)2 + (y-9)2 =73/9 OB. (x+7/2)2 + (y-9)2=75/9 OC. (x+7/2)2 + (y-9/2)2 =73/10 OD. (x+7/2)2 + (y+9)2 =73/9 OE. (x-7/2)2 + (y-9)2 =73/9

circle, and extends to the points (-2,18) and (-5,10) (these points are on the diameter of this circle). Write an equation for the circle that models this delivery area. OA (x+7/2)2 + (y-9)2 =73/9 OB. (x+7/2)2 + (y-9)2=75/9 OC. (x+7/2)2 + (y-9/2)2 =73/10 OD. (x+7/2)2 + (y+9)2 =73/9 OE. (x-7/2)2 + (y-9)2 =73/9

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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QUESTION 45 A pizza delivery area can be represented by a circle, and extends to the points (-2,18) and (-5,10) (these points are on the diameter of this circle). Write an equation for the circle that models this delivery area. O A. (x+7/2)2 + (y-9)² =73/9 O B. (x+7/2)2 + (y-9)² =75/9 OC. (x+7/2)2 + (y-9/2)² = 73/10 O D. (x+7/2)2 + (y+9)2 =73/9 O E. (x-7/2)2 + (y-9)² =73/9
Transcribed Image Text:QUESTION 45 A pizza delivery area can be represented by a circle, and extends to the points (-2,18) and (-5,10) (these points are on the diameter of this circle). Write an equation for the circle that models this delivery area. O A. (x+7/2)2 + (y-9)² =73/9 O B. (x+7/2)2 + (y-9)² =75/9 OC. (x+7/2)2 + (y-9/2)² = 73/10 O D. (x+7/2)2 + (y+9)2 =73/9 O E. (x-7/2)2 + (y-9)² =73/9
QUESTION 44 The path of a ship can be described by a hyperbolic model centered at the origin relative to two stations on the shore 200 miles apart that are located at the foci. If the ship is 95 miles south of the center of the hyperbola, find the equation of the hyperbola. The axis of the parabola is along the x-axis. O A. x2/980-y2/5025=1 OB.x2/180 -y2/8025=1 OC.x2/885 - y2/8025=1 O D.x²/975-y2/9025=1 OE. x²/780-y2/9020=1
Transcribed Image Text:QUESTION 44 The path of a ship can be described by a hyperbolic model centered at the origin relative to two stations on the shore 200 miles apart that are located at the foci. If the ship is 95 miles south of the center of the hyperbola, find the equation of the hyperbola. The axis of the parabola is along the x-axis. O A. x2/980-y2/5025=1 OB.x2/180 -y2/8025=1 OC.x2/885 - y2/8025=1 O D.x²/975-y2/9025=1 OE. x²/780-y2/9020=1
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