The point which divides the lines segment joining the points (7,-6) and (3, 4) in
ratio 1:2 internally lies in the
(a) I quadrant
(b) Il quadrant
(c) III quadrant
(d) I quadrant
Answers
Answered by
0
Step-by-step explanation:
Using the section formula, if a point (x,y) divides the line joining the
points (x ,y ) and (x,y) intternally in the
1,. 1
ratio m:n, then (x,y)=( mx + nx ). my +,y
2 1 ,
m+n
mx
2
+nx
1
,
m+n
my
2
+ny
1
)
Substituting (x
1
,y
1
)=(7,−6) and (x
2
,y
2
)=(3,4) and m=1,n=2 in the section formula, we get
the point (
1+2
1(3)+2(7)
,
1+2
1(4)+2(−6)
)=(
3
17
,
3
−8
)
Since, x− cordinate is positive and y− cordinate is negative, the point lies in the IV quadrant.
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