From the equation F=ma
mgSin(25)−F′=ma→(1)
Where m is the mass of the box ,F' is the frictional force acted on the box and 'a' is the acceleration
∵F′=77.0∗9.81∗sin(25)−77.0∗3.30F′=65.13N
Considering the Forces perpendicular to the ramp
R=mgCos(25)
solving this,
R=77.0∗9.81Cos(25)R=684.60N
Therefore the Frictional force acting on the box,
F′=μRμ=RF′μ=0.095
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