Chain has a constant speed. Therefore, net force on it should be zero.
F=Ft+WF=F_t+WF=Ft+W
Ft=dmdt(v0−0)=dmdldldtv0=ρv02F_t=\frac{dm}{dt}(v_0-0)=\frac{dm}{dl}\frac{dl}{dt}v_0=\rho v_0^2Ft=dtdm(v0−0)=dldmdtdlv0=ρv02
W=(y⋅ρ)⋅gW=(y\cdot\rho)\cdot gW=(y⋅ρ)⋅g
F=ρv02+ρgy=ρ(v02+gy)=ρ(v02+g⋅(v0t))=ρv0(v0+gt)F=\rho v_0^2+\rho gy=\rho(v_0^2+gy)=\rho(v_0^2+g\cdot (v_0t))=\rho v_0(v_0+gt)F=ρv02+ρgy=ρ(v02+gy)=ρ(v02+g⋅(v0t))=ρv0(v0+gt) . Answer
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