finding magnitude of force P if resultant of 3 force is vertical.
i have no idea how the answer became to be that.. anyone help?
First of all do you understand the question?
the question itself is confusing =/
attachment is something different and the question is different .??
oh wait i put wrong attachment sorry
LOL
@andras i got the right one
You even have the solution. What is the problem?
i dont know how the answer came to be that i need like steps...
First he calculates all the forces in the x direction. That is \[R _{x}\] It has 3 parts as there are 3 forces. P is easy as it has only x direction, so its x component is the same as itself. For the other 2 vectors you need to understand the magical world of trigonometry, do you need explanation for that?
it would be great if i can get that magical world trig.
OK lets try, it is a pit hard to draw nicely here
|dw:1389608982847:dw|
cool i understood this part!
That x is the x component of that 200lb force. How can we find x? With sin function http://www.mathsisfun.com/algebra/trigonometry.html There you can read a bit more about sin/cos/tan in a triangle. Can you answer me this: In that drawing what would sin40 equal to?
would it be 200lbsin40 = Fx (x component?)
Yes that is right, it comes from this \[\sin 40 =\frac{ x }{ 200 }\]
i see! how would i draw 400lb part? its confusing.
So you found the x component of one of the vectors.
|dw:1389609535932:dw|
Just keep in mind that in this case I labeled the x component of that vector as y. AND it is pointing to the negative direction
how did you know to draw it like that?? that is the most confusing part sorry any good tricks in understanding to draw those confusing drawings?
I draw the vector first, than the angle. When you have these 2 you need to find another angle that is 90 degrees so that you can use trigonometry. \[\cos 40=\frac{ y }{ 400 }\]
oh i see but on the answer it has 200sin40 that we found and - 400 cos 40 . is 400cos40 x component or is it y component because it has \[\sum_{}^{}Fx\]
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