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18 questions
Find the point that is 2/5 of the distance from C to D.
(-1, 2)
(0, 0)
Find the point that is 3/4 of the distance from Y to X.
(-6, -2)
(2, -4)
Find P, so that AP is two-sevenths of PB. A is a (-5, 8) and B is at (9, 3).
(12, 11/7)
(-1, 53/7)
(-1, 46/7)
(13, 11/7)
Find P, so that AP is three-elevenths of PB. Given the A (-6, -6) and B(-2, 1).
(-54/11, 32/11)
(-10/11, 32/11)
(-54/11, -1/11)
(-54/11, -45/11)
Find P, so that AP is one-fifths of PB. Given A (7, -2) and B(4, 0).
(32/5, -8/5)
(32/5, 22/5)
(17/5, 2/5)
(-13/5, 2/5)
Find the point P that partitions the line segment AB given the ratio.
A (3, 5) B(4, 3) with the ratio 3:1. What is the correct x1
3
5
4
1
Find the point P that partitions the line segment AB into the given ratio AP:PB is 2:5, where A (-5, 8) & B(9, 3). Select all that apply.
k is 2/5
(-1, 46/7)
(-1, 53/7)
(13, 11/7)
k is 2/7
Given the points A(-1,2) and B(7,14), find the coordinates of the Point P on the directed line segment AB that partitions AB in the ratio 1:3.
In the above problem, what is the value of a/(a+b)?
1/3
1/4
3/1
3/4
Points C, D, E are collinear on segment CE, and CD:CE is 3 to 5. C(1,3) and E(8, 4). what are the coordinates of D?
(6.6 , 3.8)
(29, 7)
(-4.6, 2.2)
( 5.2, 3.6)
Find the point P that partitions the line segment AB given the ratio.
A (-5, 8) B(9, 3) with the ratio 2:5
(5, 4.4)
(-1, 7.6)
(-1, 6.6)
(13, 1.6)
Find the point P that partitions the line segment AB given the ratio.
A (3, 5) B(4, 3) with the ratio 1:3
(3.75, 2.5)
(3.25, 4.5)
(4.75, 1.5)
(5.75, 1.5)
Points A, B, C are collinear on line AC, and AC:AB is 1 to 2. A(-3,4) and B(4,7). What are the coordinates of C? what can you conclude about C? (select ALL possible answers)
C(0.5, 5.5)
C(5,10)
C is the midpoint
C is an endpoint.
Find the point P that partitions the line segment AB given the ratio.
A (-5, 8) B(9, 3) with the ratio 5:2
(5, 4.4)
(-1, 7.6)
(-1, 6.6)
(13, 1.6)
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