find the ratio in which the line segment joining the point 5,-6and -1,-4 I’d divided by y axis About the author Samantha
Answer: using section formula =m1×x2+m2×x1/m1+m2 or m1×y2+m2×m1/m1+m2 then you get your answer? Mark me as brainlist Reply
Answer: 5:1 Step-by-step explanation: Let the ratio be [tex]k:1[/tex] Since it is cut by y axis, the x- coordinate of the y axis is 0. Let the point on the y axis be [tex](0,y)[/tex] By section formula, [tex]x = \frac{mx2+nx1}{m+n}[/tex] when a line segment joining the point (x1,y1) and (x2,y2) is divided by (x,y) in the ratio of m:n P(5,-6) Q(-1,-4) [tex]0=\frac{k(-1)+1(5)}{k+1}\\0=5-k\\k=5[/tex] The ratio of division is 5:1 Reply
Answer:
using section formula
=m1×x2+m2×x1/m1+m2 or m1×y2+m2×m1/m1+m2
then you get your answer?
Mark me as brainlist
Answer:
5:1
Step-by-step explanation:
Let the ratio be [tex]k:1[/tex]
Since it is cut by y axis, the x- coordinate of the y axis is 0.
Let the point on the y axis be [tex](0,y)[/tex]
By section formula,
[tex]x = \frac{mx2+nx1}{m+n}[/tex] when a line segment joining the point (x1,y1) and (x2,y2) is divided by (x,y) in the ratio of m:n
P(5,-6)
Q(-1,-4)
[tex]0=\frac{k(-1)+1(5)}{k+1}\\0=5-k\\k=5[/tex]
The ratio of division is 5:1