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katen-ka-za [31]
3 years ago
9

Point A is located at ​(4, 8)​ and point B is located at ​(14, 10)​ . What point partitions the directed line segment ​ AB¯¯¯¯¯

​ into a 1:3 ratio?
(9, 9)
(6 1/2, 8 1/2) (6, 6) (11 1/2, 9 1/2)
Mathematics
1 answer:
irga5000 [103]3 years ago
8 0

The point can be found as the weighted average of the given points, with the weights being the reverse of the line segment ratio values. The dividing point D will be

... D = (3*(4, 8) + 1*(14, 10))/(3 + 1) = (12+14, 24+10)/4

... D = (6 1/2, 8 1/2) . . . . . matches your second selection

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Answer:

Step-by-step explanation:

I don't know if you are a calculus student, but since calculus is the easiest way to solve this, that's what I used.  The position equation is

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v(t)=-12t+24

From Physics, you should know that the velocity of an object is 0 at its highest point.  That means that if we sub in a 0 for the velocity and solve for t, we find the time at which the object is at its highest point.  That is:

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By the Zero Product Property,

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s(2)=-6(2)^2+24(2)+14 so

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