Forces and laws of motion worksheet-Newtons first law

AI Thread Summary
The discussion revolves around a worksheet on Newton's first law and the forces involved in a problem with multiple strings. The user has successfully calculated the x and y components for several forces but is uncertain about the y component for a specific problem. They seek clarification on whether the net y component is simply the square root of the sum of the squares of the individual y components. Other participants confirm that the system is in equilibrium, emphasizing that both x and y components must balance. The conversation highlights the importance of understanding vector components in physics problems.
meredith
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Homework Statement



http://go.hrw.com/resources/go_sc/phy/HF2SR042.PDF

this is the link to the worksheet I am having trouble with. if anyone could help me out that would be great. i got most of it but have a few questions.


Homework Equations


fy=sin(angle) x force
fx= cos(angle) x force
fnet = √(fy^2 + fx^2)



The Attempt at a Solution


1.) F1 + F2 + F3
2.) String 1: x component:0
y component: -Fg
String 2 x component: -F2cos(theta1)
y component: F2sin (theta1)
String 3: x component: F3cos(theta2)
y component: F3sin(theta2)

Number 3 is what I am having trouble with. i know that the Fx net is:
√0+xcomponent String2^2+x component String3^2)
but I am not sure about the y component. is it just the sqrrt of the sums of the squares of the three ycomponenents? or am i missing something?
oh and i think i can do #4 without a problem.

so can someone check my work and make sure its right and help me with #3? thanks!
 
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meredith said:

Homework Statement



http://go.hrw.com/resources/go_sc/phy/HF2SR042.PDF

this is the link to the worksheet I am having trouble with. if anyone could help me out that would be great. i got most of it but have a few questions.


Homework Equations


fy=sin(angle) x force
fx= cos(angle) x force
fnet = √(fy^2 + fx^2)



The Attempt at a Solution


1.) F1 + F2 + F3
2.) String 1: x component:0
y component: -Fg
String 2 x component: -F2cos(theta1)
y component: F2sin (theta1)
String 3: x component: F3cos(theta2)
y component: F3sin(theta2)

Number 3 is what I am having trouble with. i know that the Fx net is:
√0+xcomponent String2^2+x component String3^2)
but I am not sure about the y component. is it just the sqrrt of the sums of the squares of the three ycomponenents? or am i missing something?
oh and i think i can do #4 without a problem.

so can someone check my work and make sure its right and help me with #3? thanks!

1) It's in equilibrium...

2) 0, F_1=m\textbf{g}.

3) It's in equlibrium in both directions...

4) Sweet.
 
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