A point G divides a line segment in the ratio 3:7. The segment starts at the origin and ends at a point k having 20 as its abscissa and 40 as its ordinate. Given that is closer to the origin than to point which of the following are the coordinates of point G ?
a.14,28
b.28,14
c.12,6
d.6,12
Answers
Answer:
answe will be A 14, 28
Given : A point G divides a line segment in the ratio 3:7.
The segment starts at the origin and ends at a point k having 20 as its abscissa and 40 as its ordinate.
To Find : the coordinates of point G
Solution:
Origin = ( 0 , 0)
abscissa is x coordinate and ordinate is y coordinate
K = ( 20 , 40)
G Divided in 3 : 7 ratio
=> G = ( 3 * 20 + 7 * 0 )/( 3+ 7) , ( 3 * 40 + 7 * 0)/ (3 + 7)
=> G = (6 , 12)
coordinates of point G are 6 , 12
Learn More:
find the ratio in which the line segment joining the points p 3 - 1 and ...
brainly.in/question/13869150
In what ratio is the line segment joining (–3, 1) and (7, –2) divided by ...
brainly.in/question/12195315
The point which divides the line segment joining the points (8, – 9 ...
brainly.in/question/13094426