3. Line segment JK in the xy-coordinate plane has endpoints with coordinates (-4, 11) and (8, -1). What are two possible locations for point M so that M divides JK into two parts with lengths in a ratio of 1:3? Indicate both locations. A (-2,9) B (-1, 8) с (0, 7) D (1, 6) E (3, 4) F (4, 3) G (5, 2) н (6, 1)
3. Line segment JK in the xy-coordinate plane has endpoints with coordinates (-4, 11) and (8, -1). What are two possible locations for point M so that M divides JK into two parts with lengths in a ratio of 1:3? Indicate both locations. A (-2,9) B (-1, 8) с (0, 7) D (1, 6) E (3, 4) F (4, 3) G (5, 2) н (6, 1)
Chapter2: Equations And Inequalities
Section: Chapter Questions
Problem 4PT: Find the exact distance between (5,3)and(2,8) . Find the coordinates of the midpoint of the line...
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![3. Line segment JK in the xy-coordinate plane has endpoints with coordinates
(-4, 11) and (8, -1). What are two possible locations for point M so that M
divides JK into two parts with lengths in a ratio of 1:3?
Indicate both locations.
A (-2, 9)
в (1,8)
с (0, 7)
D (1, 6)
E (3, 4)
F (4, 3)
G (5, 2)
н (6, 1)
4. DE is the mid-segment of DABC. If DE = 7.4 cm, then
(Use the Mid-segment theorem)
E
D
B) AD = 7.4 cm
A) BC = 14.8 cm
D) mZB = 14.8
C) AB = 14.8 cm](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa0d70f6c-6628-4df9-ac33-f72f75689aa6%2F668d0f3b-288b-4f41-becf-695a726cd36d%2Fv0oxp4i_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3. Line segment JK in the xy-coordinate plane has endpoints with coordinates
(-4, 11) and (8, -1). What are two possible locations for point M so that M
divides JK into two parts with lengths in a ratio of 1:3?
Indicate both locations.
A (-2, 9)
в (1,8)
с (0, 7)
D (1, 6)
E (3, 4)
F (4, 3)
G (5, 2)
н (6, 1)
4. DE is the mid-segment of DABC. If DE = 7.4 cm, then
(Use the Mid-segment theorem)
E
D
B) AD = 7.4 cm
A) BC = 14.8 cm
D) mZB = 14.8
C) AB = 14.8 cm
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