The coordinates of point M which divides the line segment having end points (1,-2) and (10,3) in 5:1 are (17/2,13/6).
Given that the end points of line segment are X(1,-2) and Y(10,3) and the ratio in which the line segment is being divided is 5:1.
Line segment is a collection of points which when together joined joins two points on a surface.
The coordinates of point dividing a line segment with end points
and ratio m:ncan be calculated using the below given formula:
(X,Y)=
.
We have to just put the values in the above formula to get the coordinates.
(X,Y)=(5*10+1*1/5+1,5*3-2*1/5+1)
=(50+1/6,15-2/6)
=(51/6,13/6)
=(17/2,13/6)
Hence the coordinates of point M which divides the line segment having end points (1,-2) and (10,3) in 5:1 are (17/2,13/6).
Learn more about line segment at brainly.com/question/2437195
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Answer:
18.00 dollars
Step-by-step explanation:
message me if you need help. Or this was not the answer you were looking for.
If you're asking if the two problems are the same it's true, but if you have to solve for X the answer is 0 because you subtract 6 over leaving 3X=0 then divide both sides by 3 leaving X=0. I hope I answered what you were asking.
Answer:
vertex: (4,3)
axis of symmetry: x=4
Domain (interval notation) : (
−
∞
,
∞
)
Domain (set-builder notation): {
x
|
x
∈
R
}
Range (interval notation): Range: [
3
,
∞
)
Range (set-builder notation): {
y
|
y
≥3
}
Maximum/minimum value: (4,3)
Step-by-step explanation: