Let A = (1,1) and B = (5, –5) be the points in the plane. Determine the locus of the point P (all possible locations of point P) such that the distance AP is 3 times the distance PB. O straight line 4.00 x - 6.00y = 4.00 O circle with the centre C=(5.50 , -5.75) not in the list O circle with the centre C = (5.75 , -5.50) O perpendicular bisector of the line segment AB: 4.00x - 6.00y = 24.00

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Let A = (1,1) and B = (5, –5) be the points in the plane. Determine the locus of the point P (all possible locations of point P) such that the
distance AP is 3 times the distance PB.
O straight line 4.00 x - 6.00y = 4.00
O circle with the centre C=(5.50 , -5.75)
not in the list
circle with the centre C= (5.75, -5.50)
O perpendicular bisector of the line segment AB: 4.00x - 6.00y = 24.00
Transcribed Image Text:Let A = (1,1) and B = (5, –5) be the points in the plane. Determine the locus of the point P (all possible locations of point P) such that the distance AP is 3 times the distance PB. O straight line 4.00 x - 6.00y = 4.00 O circle with the centre C=(5.50 , -5.75) not in the list circle with the centre C= (5.75, -5.50) O perpendicular bisector of the line segment AB: 4.00x - 6.00y = 24.00
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