Web18 jul. 2024 · the ratio does y axis divides the line segment joining the points p (4,-6) and q (10,12) =6:12. . The coordinate of the points intersection will be (13/12,0). Let (x1,y1)= (4,-6) and (x2,y2)= (10,12). slope= (y2-y1) (x2-x1) = (12- -6) (10-4) =-18/6 equation of the line pq- (y-5) (x- -4) =-18/6 ...we get equation-- 12x+7y+13.. Web1 nov. 2024 · Q. In what ratio does the y-axis divide the line segment joining the point P(-4, 5) and Q(3, -7) ? Also, find the coordinates of the point of intersection.

In what ratio does the y-axis divide the join of P(-4,2) and Q(8,3)?

WebLet AB be divided by the y-axis in the ratio k :1 at the point P. Then, by section formula, the coordinates of Pare Hence, the required ratio is 1/2 : 1, which is same as 1:2. Web19 jul. 2024 · The line 2x + y - 4 = 0 divide the line segment joining A(2,-2) and B(3,7) in the ratio (a) 2:5 (b) 2:9 (c) 2:7 (d) 2:3 asked Jul 20, 2024 in Coordinate Geometry by Dheeya … optivit farm solutions inc

In what ratio does the x-axis divide the line segment joining …

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 … 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. 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 y 1 m + n ⇒ y = 5 ( − 4) + 1 ( − 6) 5 + 1 ⇒ y = − 20 − 6 6 = − 26 6 ⇒ y = − 13 3 Hence, the coordinates of the point of division is ( 0, − 13 3). optivisor donegan optical