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What is the ratio in which the point (6, 15) divides the line joining the points (1,5) and (10, 23)?
- a)3 : 4
- b)7 : 8
- c)5 : 4
- d)None of the above
Correct answer is option 'C'. Can you explain this answer?
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Verified Answer
What is the ratio in which the point (6, 15) divides the line joining ...
Let the ratio in which the point (6, 15) divides the line be a : b .
By section formula:
Hence, option 3.
Most Upvoted Answer
What is the ratio in which the point (6, 15) divides the line joining ...
Let the ratio in which the point (6, 15) divides the line be a : b .
By section formula:
Hence, option 3.
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Community Answer
What is the ratio in which the point (6, 15) divides the line joining ...
First we need to see if slope of all 3 points is same and all 3 are in same line
we can check by (difference in y coordinate)/(difference in x coordinate (
here all 3 points are on same line
after that find distance between (10,23) and (6,15) which is √(23-15)²+(10-6)²=√80
distance between (6,15) and (1,5)
√(15-5)²+(6-1)²=√125
ratio will be √125/√80=5:4
we can check by (difference in y coordinate)/(difference in x coordinate (
here all 3 points are on same line
after that find distance between (10,23) and (6,15) which is √(23-15)²+(10-6)²=√80
distance between (6,15) and (1,5)
√(15-5)²+(6-1)²=√125
ratio will be √125/√80=5:4
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What is the ratio in which the point (6, 15) divides the line joining the points (1,5) and (10, 23)?a)3 : 4b)7 : 8c)5 : 4d)None of the aboveCorrect answer is option 'C'. Can you explain this answer?
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