in what ratio does the x axis divide the line segment joining the points (- 4 ,- 6 )and (-1 ,7)? Find the coordinates of the point of division
Answers
Answer:
Explanation:
Let x-axis divides the line segment joining (–4, –6) and (–1, 7) at the point P in the ratio 1 : k.
Now, coordinates of point of division P are
x coordinate = (-1 - 4k) / (k + 1)
y coordinate = (7 - 6k) / (k + 1)
Since P lies on x-axis, therefore y coordinate = 0
(7 - 6k) / (k + 1) = 0
7 - 6k = 0
k = 7/6
Hence, the ratio is 1:7/6 = 6:7
Now, the coordinates of P are (-34/13, 0)
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Answer:
6:7
Explanation:
Let x-axis divides the line segment joining (–4, –6) and (–1, 7) at the point P in the ratio 1 : k.
Now, coordinates of point of division P are
x coordinate = (-1 - 4k) / (k + 1)
y coordinate = (7 - 6k) / (k + 1)
Since P lies on x-axis, therefore y coordinate = 0
(7 - 6k) / (k + 1) = 0
7 - 6k = 0
k = 7/6
Hence, the ratio is 1:7/6 = 6:7
Now, the coordinates of P are (-34/13, 0)
Read more on Brainly.in - https://brainly.in/question/14716099#readmore