Web9 apr. 2024 · Hence, the ratio in which the y-axis divides the line segment is 5:1. Now we have to find the coordinates of the point of division on y-axis, i.e. (0,y) ⇒ y = m y 2 + n … WebSuppose the line segment joining the two points A (-1,3) and B (2,-4) cut the Y -axis at P. Since P lies on the y-axis its coordinates can be taken as (0,b). Let P divide AB in the …

In what ratio does the x-axis divide the join of A(2, -3) and B(5,6 ...

Webso let the coordinates of a point where y -axis intersects the line segment joining two given points be (0,y) We know that by section formula, the co-ordinates of the points which divide internally the line segment joining the points (x 1,y 1) and (x 2,y 2) in the ratio m:n is (x,y)=( m+nmx 2+nx 1, m+nmy 2+ny 1) Let the ratio be k:1 Web28 okt. 2024 · In what ratio does y-axis divide the line segment joining the points (-4, 7) and (3, -7)? asked Jul 19, 2024 in Coordinate Geometry by Anaswara ( 31.5k points) coordinate geometry camping world of rockford

Example 7 - In what ratio does (-4, 6) divide line joining

Web24 jun. 2024 · The line segment joining the points M (5, 7) and N (-3, 2) is intersected by the y-axis at point L. Write down the abscissa of L. Hence, find the ratio in which L divides MN. Also, find the co-ordinates of L. Solution: Since, point L lies on y-axis, its abscissa is 0. Let the co-ordinates of point L be (0, y). Let L divides MN in the ratio k: 1. WebLet the ratio in which x-axis divides the line segment joining (–4, –6) and (–1, 7) = 1: k. Then, x-coordinate becomes, \frac {\left (-1-4k\right)} { (k+1)} (k+1)(−1−4k) y-coordinate becomes, \frac {\left (7-6k\right)} { (k+1)} (k+1)(7−6k) Since P lies on x-axis, y coordinate = 0 Weby-coordinate becomes, \frac{\left(7-6k\right)}{(k+1)} Since P lies on x-axis, y coordinate = 0 \frac{\left(7-6k\right)}{(k+1)}=0\\ 7-6k=0\\ k=\frac{7}{6} Therefore, the point of division … camping world of richmond richmond in