m=42.4kg
a=9.81m/s2
Considering the forces perpendicular to the inclined floor
mg∗cos(10.1)=R+173∗sin(26.7)
solving above equation
R=331.766N
From, F′=μR Where F' is the frictional force
F′=66.353N(1)
Applying F=ma along the inclined floor
173∗cos(26.7)−F′−mg∗sin(10.1)=ma
From (1)
173∗cos(26.7)−66.353−42.4∗9.81∗sin(10.1)=42.4a
Solving above equation
a=0.3598m/s2
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