The box has weight 50.0 N (a downward force), from which we can determine its mass
:
![-50.0\,\mathrm N=m(-g)=m\left(-9.80\,(\mathrm m)/(\mathrm s^2)\right)\implies m=5.10\,\mathrm{kg}](https://img.qammunity.org/2019/formulas/physics/middle-school/zn9g5i1yejmjwk04zx16mxzaqrfjce6xyu.png)
The box's acceleration is taken to be uniform, which means its acceleration due to the frictional force (which acts in the leftward direction) at any time during the
interval is
![\vec a=(0-1.75\,(\mathrm m)/(\mathrm s))/(2.25\,\mathrm s)=-0.778\,(\mathrm m)/(\mathrm s^2)](https://img.qammunity.org/2019/formulas/physics/middle-school/6p0ln9u098uhm5ken26l8yidyjg6tzlgjw.png)
Then the friction force has magnitude
(where the vector is acting in the leftward direction) satisfies
![\vec F=m\vec a\implies-F=(5.10\,\mathrm{kg})\left(-0.778\,(\mathrm m)/(\mathrm s^2)\right)\implies F=3.97\,\mathrm N](https://img.qammunity.org/2019/formulas/physics/middle-school/ty5jmxwm9e1e8l2sksa2y4nw9zw8zompq6.png)
and the closest answer would be A.