Finding Length of Lines in Picture

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Homework Help Overview

The discussion revolves around determining the lengths of lines between specified points in a geometric configuration, with angles of 120 degrees around certain points. The original poster presents a scenario involving distances between points, with some points connected by lines forming isosceles triangles.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants explore the implications of having multiple angles of 120 degrees around points and question the feasibility of such a configuration. There are requests for clarification on the problem statement and attempts to visualize the setup.

Discussion Status

The discussion is ongoing, with some participants expressing confusion about the geometric arrangement and the angles involved. There is a recognition of potential contradictions in the setup, and guidance has been offered regarding the need for the original poster to clarify their attempted solution.

Contextual Notes

Participants note that the problem may involve a regular pentagon configuration, which raises questions about the placement of angles and distances. The original poster has acknowledged that the question may have been fabricated, leading to further uncertainty in the discussion.

Natasha1
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Could someone help me find the length in cm of the lines between the points in the picture attached.

The 3 angles around point 6 are 120 degrees each. This is also the case for point 8 which is linked to point 2, 3 and 7.

Now the 3 angles formed by the lines leaving point 7 are also 120 degrees.

If the distance between point 1 and 2, 2 and 3, 3 and 4, 4 and 5 is 1 cm.

What is the total distance of the lines?
 

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Natasha1 said:
The 3 angles around point 6 at 120 degrees each. This is also the case for point 8 which is linked to point 2, 3 and 7.

Now the 3 angles formed by the lines leaving point 7 are also 120 degrees.

Well they can't all be at 120 degrees, or else they would be on top of each other.

Can you post the exact problem statement, as well as your attempted solution? Thanks.
 
Tom Mattson said:
Well they can't all be at 120 degrees, or else they would be on top of each other.

Can you post the exact problem statement, as well as your attempted solution? Thanks.

I can't get an answer that's the reason of my post. I made the question up. Are you sure they would be on one and each other :-(((.

I'm pretty sure you are not correct, I could have 3 points with 3 angles formed around each of them with angles of 120 degrees.
 
Last edited:
Natasha1 said:
I can't get an answer that's the reason of my post.

I'm not asking for the answer, I'm asking for your attempted solution. Our site policy (which you agreed to before posting) requires that you show some work before receiving help.

I'm pretty sure you are not correct, I could have 3 points there of degree 3 with angles of 120 degrees.

OK, I see what you're saying. When I see "120 degree angle" I think "120 degree angle measured counterclockwise from the positive x axis". That would put your rays at 120, 240, and 360 degrees. But even so, your angles don't look like they are in those positions.
 
The distances of the lines between points 5,6,4 and 2,8,3 (which are 2 isoceles triangles) is 2 cm.

This is how much I get as I have 4 sin 30 = 2

I am missing the distances from points 1,7 and 6,7 and also 7,8 to get my total distance can someone help :-) please
 
Natasha? you made this question up?...an attempt at drawing the problem yields (at least for me) a contradiction.

All five perimeter points are 1cm away from each other and therefore they must surely form a regular pentagon. By drawing rays with the specified 120 deg angles you can see where it becomes impossible to continue.

http://img109.imageshack.us/img109/1306/pentagon0bu.gif
 
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