Find the ratio in which the line segment joining the points A (3,-3) and B (-2,7) is divided by x axis find the oordinates of the point of division
Answers
Answered by
83
Hi there....
Let the point dividing AB be X(x,0);ratio of division = m:n
X(x,0)=(3m+(-2)n)/m+n,((-3)m+7n)/m+n
=>0=-3m+7n/m+n
0=-3m+7n
3m=7n
m:n=7:3
=>x=3 x 7 + (-2) x 3 / 7+3
x=21-6/1p
x=15/10=1.5
Please comment if any doubt.....
Please mark my answer as the brainliest!!
Let the point dividing AB be X(x,0);ratio of division = m:n
X(x,0)=(3m+(-2)n)/m+n,((-3)m+7n)/m+n
=>0=-3m+7n/m+n
0=-3m+7n
3m=7n
m:n=7:3
=>x=3 x 7 + (-2) x 3 / 7+3
x=21-6/1p
x=15/10=1.5
Please comment if any doubt.....
Please mark my answer as the brainliest!!
Answered by
4
Answer:
Step-by-step explanation:
Let the ratio is 1:k
If the line divided by x-axis so the coordinate are (y, 0)
By using section formula
(y, 0)=1*-2 +k*3 ÷1+k., 1*7 +k*-3 ÷1+k
= -2+3k ÷1+k. ,7-3k ÷1+k
7-3k /1+k =0
7-3k =0
3k=7
K=7/3
-2+3(7/3) /1+7/3
-2+7 / 10÷3
5/10÷3
5*3/10
15/10
1.5
Similar questions