Note: Make sure your calculator is in radian mode for this problem, and that you switch it back after this problem. There are two particles (1 and 2) that are moving around in space. The force that particle 2 exerts on 1 is given by: F1(t) = F,e-(t/T) î + Fy sin(2nt/T) ĵ Where the parameters have the values: F, = 14.2 N, F, = 89 N, T = 55 s. We will consider a time interval that begins at t; = 0 s and ends at tf = 96 s. Impulse from 2 on 1, x Find the x component of the impulse from 2 on 1 between t; and tɛ. Click here for a hint I21,2 -136.336 m/:

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Chapter1: Units, Trigonometry. And Vectors
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Note: Make sure your calculator is in radian mode for this problem, and that you switch it back after this problem. There are two particles (1 and 2) that are moving around in space. The force that particle 2 exerts on 1 is given by:

F→21(t)=Fxe−(t/T)ı^+Fysin⁡(2πt/T)ȷ^

Where the parameters have the values: Fx=14.2 N, Fy=89 N, T=55 s.
We will consider a time interval that begins at ti=0 s and ends at tf=96 s.

Find the x component of the impulse from 2 on 1 between ti and tf.

 

Note: Make sure your calculator is in radian mode for this problem, and that you switch it back after this problem. There are two particles (1 and 2) that are moving around
in space. The force that particle 2 exerts on 1 is given by:
F21(t) = Fe-(t/T) î + Fy sin(2nt/T) ĵ
Where the parameters have the values: F = 14.2 N, F, = 89 N, T = 55 s.
We will consider a time interval that begins at t; = 0 s and ends at tf = 96 s.
Impulse from 2 on 1, x
Find the x component of the impulse from 2 on 1 between tị and tf.
Click here for a hint
I21,7
-136.336 m/:
Transcribed Image Text:Note: Make sure your calculator is in radian mode for this problem, and that you switch it back after this problem. There are two particles (1 and 2) that are moving around in space. The force that particle 2 exerts on 1 is given by: F21(t) = Fe-(t/T) î + Fy sin(2nt/T) ĵ Where the parameters have the values: F = 14.2 N, F, = 89 N, T = 55 s. We will consider a time interval that begins at t; = 0 s and ends at tf = 96 s. Impulse from 2 on 1, x Find the x component of the impulse from 2 on 1 between tị and tf. Click here for a hint I21,7 -136.336 m/:
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