Find ratio in which y axis divides the line segment joining the points (-2,-3) and (3,7). Also find the coordinatesof the point of division.... plzz answer it fast.. its urgent
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ErinnaAmbitious
The required ratio is 2:3. The coordinates of the point of division are (0,1).
Step-by-step explanation:
Let y axis divide the line segment joining the point (-2,-3) and (3,7) in m:n.
The coordinates of the point of division is (0,y).
Section formula:
If a point divides a line segment in m:n whose end points are and , then the coordinates of that point are
Using section formula the coordinates of the point of division are
The coordinates of the point of division is (0,y).
On comparing x-coordinate we get
The required ratio is 2:3.
y-coordinate of point of division is
Substitute m=2 and n=3 in the above equation.
Therefore, the coordinates of the point of division are (0,1).
The point P dividing the line segment joining The point A(2,3)and B(10,-6) in the ratio 3:2.
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ErinnaAmbitious
The required ratio is 2:3. The coordinates of the point of division are (0,1).
Step-by-step explanation:
Let y axis divide the line segment joining the point (-2,-3) and (3,7) in m:n.
The coordinates of the point of division is (0,y).
Section formula:
If a point divides a line segment in m:n whose end points are and , then the coordinates of that point are
Using section formula the coordinates of the point of division are
The coordinates of the point of division is (0,y).
On comparing x-coordinate we get
The required ratio is 2:3.
y-coordinate of point of division is
Substitute m=2 and n=3 in the above equation.
Therefore, the coordinates of the point of division are (0,1).
The point P dividing the line segment joining The point A(2,3)and B(10,-6) in the ratio 3:2.
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Answer:
Let y axis divide the line segment joining the point (-2,-3) and (3,7) in m:n. The coordinates of the point of division is (0,y). The coordinates of the point of division is (0,y). The required ratio is 2:3.
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