Solving the Challenge: Finding the Angle Between Two Lines

  • Thread starter Rocko
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In summary, the conversation is about solving a problem involving angles using the law of sines. The participants discuss various equations they have found, but are unable to find the values for angles 2 and 3. One person suggests extending the sides of the triangle to form a new triangle, which can help find the values for angles 2 and 3.
  • #1
Rocko
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Here is a file i created of a problem I was asked if see if you have what it takes:
 

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  • #2
I hope you don't find this too little help but first fill in all the angles you know. After that, law of sines is your friend.
 
  • #3
I believe that to be so, i just haven't been able to find the angle 3 or angle 2, but maybe i am overlooking something.i will study it some more.
 
  • #4
You can find 2 equations that involve angles 2 and 3, then you have two equations and two unknowns
 
  • #5
Oh Really, i don't see it! Every equation i come up with has an extra variable.

i have found:
angle 3 + angle 2 = 60degrees
DA sin(95deg)=1000sin(angle2)
or DP sin(120)=1000sin(angle2)
and DP sin (60deg)=DA sin((95deg)

and similar for angle3
 
  • #6
OK...do this:

Extend out the sides AB and DC until they meet. Then you have another triange there...you can find what that angle is using a couple of equations, then you can use it to find angles 2 and 3
 
  • #7
By "that angle", I am referring to the new angle formed by AB and CD :)
 

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