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Sagot :
We will have the following:
[tex]\sum\tau=0[/tex]Thus, assuming the axis of rotation is at F1, we will have that:
[tex]\tau_2-\tau_3\Rightarrow\tau_2=\tau_3[/tex]Then:
[tex]\begin{gathered} r_2F_2=r_3F_3\Rightarrow F_2=\frac{r_3F_3}{r_2} \\ \\ \Rightarrow F_2=\frac{(0.95m)(15kg\ast9.8m/s^2)}{0.56m}\Rightarrow F_2=249.375N \end{gathered}[/tex]So, the magnitude of F2 is 249.375 N.
Now, since the system is in equilibrium we will have that:
[tex]\begin{gathered} \sum F=0=-F_1+F_2-F_3=0 \\ \\ \Rightarrow F_1=F_2-F_3\Rightarrow F_1=(249.375N)-(15kg\ast9.8m/s^2) \\ \\ \Rightarrow F_1=102.375N \end{gathered}[/tex]So, the magnitude of F1 is 102.375 N.
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