someone please help me?!?!?!?!?
How do i figure out the distance and displacement???? :(
but before that please check if my drawing is ok???? :)
@Michele_Laino
@dan815
wow u went all out with ur measuring lol
dan you are prally that missing brother i always wanted.... :")
when your marks are dangling by a single branch.....you have to XD
Displacement= Final position-initial position
for distance, just add 14+6+12+2
but dear there are directions that are opposite to each other and even more weird.... E, N, NE, NE
Distance doesnot depend on direction! Only magnitude
how do i subtract out the two vector direction from a one dimentional???
Ya, displacement is little complicated here.... give me some time....
For distance, just add (simple)
sorry i was referring to displacement......!!!
:D
okay....
so what's up with displacement???? ?XD
can someone please check my drawing if i've make it right so we can proceed with the question????
Trignometric functions cannot be used here... So, If you have taken accurate scale drawings, The method is absolutely correct.
that's right trig can't be used here since it's not a right triangle....
This is a pure scaling and drawing problem... Yup you are right..... Yes because no 90 degrees
Good job!
XD
the thing is that there are three triangles in this problem...XD
If protector is allowed in this question, taking angles and taking length of the distance gives answer.... which you have done....
displacement is my main concern here.....
Ofcourse. See the idea is after taking all those angles and carefully going the path, take the final point and the initial point(in this case 0) and take the difference. Got it?
@joeyboy111
the question was answered why did you tag me?
@joeyboy111 how do i find the displacement????
take the final point and the initial point(in this case 0) and take the difference
what!!!! :O
Displacement, Hmm, I know above we said trig cannot be used...but I cannot see why not? The trip looks like |dw:1438831247053:dw| If we think about "How far total East did he travel?" and "How far total North did he travel" Then we just have 1 giant right triangle with 2 sides known East...14 + 12sin(15) + 2sin(65) = ? North...6 + 12cos(15) + 2cos(65) = ? It's late so let me know if this is totally wrong
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