Question #24782

Fx=0=T2X-T1X=T2cos(10degrees)-T1sin(10degrees)

Expert's answer

Fx=0=T2XT1X=T2cos(10degrees)T1sin(10degrees)\mathrm{Fx} = 0 = \mathrm{T2X} - \mathrm{T1X} = \mathrm{T2cos}(10\text{degrees}) - \mathrm{T1\sin}(10\text{degrees})


Solution


Fx=0=T2XT1X=T2cos(10)T1sin(10)F_x = 0 = T_{2X} - T_{1X} = T_2 \cos(10{}^\circ) - T_1 \sin(10{}^\circ)


We know that


cos(10)0.98,sin(10)0.17.\cos(10{}^\circ) \cong 0.98, \sin(10{}^\circ) \cong 0.17.


Then we have


0.98T20.17T1=0T1T2=5.670.98T_2 - 0.17T_1 = 0 \rightarrow \frac{T_1}{T_2} = 5.67


Answer: T1T2=5.67\frac{T_1}{T_2} = 5.67.

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