If distance between 2 points is 10, find the ordered pair that is 1/3 of the distance of AB from endpoint A. A (-3, 4 and B (5,-2)
Try this: Find the horiz. distance from -3 to 5. Take 1/3 of that. Find the vertical distance from 4 to -2. Take 1/3 of that. The results should give you the coordinates of the point that is 1/3 of the length of AB from endpoint A. Consider drawing a picture.
I don't understand
I used distance formula to find length and it is 10, then I am lost
Please respond with questions about whatever it is you don't understand. Have you sketched this situation? If not, why not? Hint: The length, 10, is the hypotenuse of a right triangle. Find the lengths of the legs. You don't need the distance formula to find the length of AB, since you are TOLD that it is 10.
What is the horiz. distance from A to B? (horiz. ONLY). What is the vert. dist. from A to B? Vert. ONLY.
I wasn't told that - I had to figure that out this is second part of problem
(vert dist)^2 + (horiz dist)^2 = 10^2 (Pythagorean Theorem). Finished your sketch yet?
Hint: This is a 6-8-10 triangle.
question reads without graphing, find the length of AB
next part - find the ordered pair that is 1/3 of the distance of AB from endpoint A
You continue to brush aside my suggestions. I can't be of much help if you won't do anything I ask. You do not need to find the length of AB. It is clearly given, and is 10. I've been willing to guide you thru this problem; I am not willing to do the work for you.
I am trying to explain that 10 was not given - I was able to do that part independently
It gave me the coordinates and I found the length
I am asking for an explanation not for you to do it for me, sir
It would have helped had you shared the entire problem with me, so I could better see where you're coming from. A and B are given, and yes, the length of AB is 10. That's not the question here. 1. 3 times I've mentioned "sketch" or "draw" this situation. 2. 2 times I've asked you to find the vertical and horiz distances between A and B. Where's the scoop?
I don't understand how to draw it - sorry
In essence you must start at A and travel to B. If you know the horiz. distance from A to B, then all you have to do is to take 1/3 of that distance and add it to the x-coordinate of A. Since A is A(-3,4) and B is B(5,-2), the horiz. dist from A to B is 8. You figure out where that came from, please. One third of 8 is 8/3. Add 8/3 to the x-coord of A, which is -2). The combination of those two is repr. the horiz distance of a point that is (1/3) of the dist. from A to B. This is not the only way in which you can solve this problem, but I think it the simplest.
What is the vert. distance from A to B? What is (1/3) of that?
6 so 2
Yes. So, start at point A. A(-3,4). Add 2 to that -3 and you will have the y-coord. of the point which is 1/3 of the distance from A to B. Do we already have the x-coord of that point? Review our discusstion, please.
.66?????????
Is -3 + 8/3 equal to .666???
(5.66, -5)
I have a visitor coming and need to get off the 'net. Please go back and review this conversation: x coord of that point 1/3 of the way from A to B is -3+8/3 (which is much smaller than 5.66) y coord of that point is 2-3=? The point 1/3 of the way from A to B is (-1/3, ?? ) sorry, I'm getting off, not because of you, but because I have other obligations at the very moment. Thanks for working with me.
.33
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