find the coordinates of the point which divides the line segemnt joining (-1,3) and (4,-7) internally in the ratio 3:4
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Question :
find the coordinates of the point which divides the line segment joining (-1,3) and (4,-7) internally in the ratio 3:4 ?
Method of Solution :
The End Point of AB are A(-1,3) and B ( 4 , - 7 )
•°• ( x1 = -1 , y1 = 3 ) and ( x2 = 4. y2 = -7 )
Given :- m : n = 3 : 4
Let Required Point be p ( x , y)
Using Section Formula
x = mx2 + nx1 / ( m + n ).
x = 3 ( 4) + 4 ( -1) / 3 + 4
x = 12 - 4 / 7
x = 8/7
Now, For Y :
y = my2 + ny1 / ( m + n ).
y = 3( -7 ) + 4 ( 3) / 3+4
y = -21 + 12 / 7
y = -9/7
Hence, Required Point is ( 8/7 , -9/7 ).
find the coordinates of the point which divides the line segment joining (-1,3) and (4,-7) internally in the ratio 3:4 ?
Method of Solution :
The End Point of AB are A(-1,3) and B ( 4 , - 7 )
•°• ( x1 = -1 , y1 = 3 ) and ( x2 = 4. y2 = -7 )
Given :- m : n = 3 : 4
Let Required Point be p ( x , y)
Using Section Formula
x = mx2 + nx1 / ( m + n ).
x = 3 ( 4) + 4 ( -1) / 3 + 4
x = 12 - 4 / 7
x = 8/7
Now, For Y :
y = my2 + ny1 / ( m + n ).
y = 3( -7 ) + 4 ( 3) / 3+4
y = -21 + 12 / 7
y = -9/7
Hence, Required Point is ( 8/7 , -9/7 ).
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