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Mathematics 20 Online
OpenStudy (anonymous):

Given the line segment AB with endpoints having coordinates A(-3,1) and B(5,-3). Find the coordinates of the points that divide AB internally in the ration 3:1

OpenStudy (anonymous):

is this related rates?

OpenStudy (anonymous):

looks more like dilations to me

OpenStudy (anonymous):

huh?

OpenStudy (anonymous):

seems to me like you're going to end up with new coordinates A' and B'. Does that look familiar?

OpenStudy (anonymous):

nope

OpenStudy (mathteacher1729):

This is asking you to split up the segment such that one part of it is three times longer than the other. The easiest way to do this is to split the segment into four parts. Let one segment be 1 of those four, let the other be 3 of those four. Then the ratio of the two is 3:1. That is so say, one segment is three times the length of the other. I attached a pic, which might make all that easier to understand. :) Hope this helps.

OpenStudy (anonymous):

okay

OpenStudy (anonymous):

Interesting, lol

OpenStudy (anonymous):

yes very i still dont know how to solve it though we didnt learn this yet...

OpenStudy (mathteacher1729):

Purplec, I can set up a twiddla or something, it's probably best worked through as you see the pic being drawn.

OpenStudy (anonymous):

Ooh, ooh....I wanna see too! lol

OpenStudy (dumbcow):

for the line segment to have 3:1 ratio it has 4 equal parts easiest way is look at distance from A to B in terms of x,y respectively then divide by 4 x: distance from -3 to 5 is 8, 8/4 = 2 y: distance from 1 to -3 is 4, 4/4 = 1 so from A(-3,1) add 2 to x coord and subtract 1 to ycoord yielding point C (-1,0) CB is 3 times longer than AC

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