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Q.

Find the ratio in which the y-axis divides the line segment joining the points (-4, -6) and (10, 12).


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a

2:5

b

4:1

c

5:2

d

1:1 

answer is A.

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Detailed Solution

Let the point (0,y) divide the line segment joining the points (-4,-6) and (10,12) in the ratio k:1
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" width="210" height="36" alt=The points (x,y) here are (0,y).
{"mathml":"<math class="image_resized" style="width:80px;height:168px"><span style="font-family:Since the ratio is k:1, the ratio is 2:5
 
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