The ratio in which the X-axis divides
the line segment joining (3, 6) and
(12, -3) is
Answers
Answered by
5
Answer:
Step-by-step explanation:
The diagram is required but diagram is easy to be drawn.
Let A(3,6) ,B (12,-3 )
Let X-axis divide the line AB in the ratio k:1
By using section formula
(mx2+nx1/m+n) , (my2+ny1/m+n)
Consider a point Q
Coordinates of Q = (6k+3/k+1), (-3k+12/k+1)
Equating coordintes of Y to 0
-3k+12/k+1=0
-3k+12 =0
-3k =-12
k=4
Hence the required ratio is 5:1
Answered by
1
Answer:
5:1
Step-by-step explanation:
Let A(3,6) ,B (12,-3 )
Let X-axis divide the line AB in the ratio k:1
By using section formula
(mx2+nx1/m+n) , (my2+ny1/m+n)
Consider a point Q
Coordinates of Q = (6k+3/k+1), (-3k+12/k+1)
Equating coordintes of Y to 0
-3k+12/k+1=0
-3k+12 =0
-3k =-12
k=4
Hence the required ratio is 5:1
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