Daniel B. answered 02/15/22
A retired computer professional to teach math, physics
I assume that the direction of movement is considered positive x-direction, and
that the upward is the positive y-direction.
a)
The block moves with constant speed,
therefore its acceleration is 0,
therefore the net force is 0.
b) and e)
The floor exerts two forces:
i) The normal force -- reaction to the block's weight.
The normal force is vertically up, so
its x component is 0, and y component is non-0.
ii) The force of friction, which is opposite to movement, so
its x component is non-0, and y component is 0.
The Earth exerts the force of gravity, which is vertically down, so
its x component is 0, and y component is non-0.
The rope exerts a force at an angle of 46°, so
both x and y component are non-0.
Concerning the force exerted by you on the block, it depends on the definition
of "exert". The thing is that you exert force on the rope and the rope exerts
a force on the block.
By my definition of "exert" you do not exert any force on the block.
But I am not sure what definition the teacher gave you; it is possible that
because you exert a force via the string he/she expect the same answer as for the rope.
c)
On the assumption that the string has no mass, the string's tension is the same as
the force you apply -- 235 N.
And the x-component is the cosine of the angle, that is,
235cos(46°)
d)
The net force is 0, and the force of friction is the only one that can cancel out
the x-component of the string's tension.
Therefore the force of friction is -235cos(46°).
f)
On the assumption that the string has no mass, the string's tension is the same as
the force you apply -- 235 N.
And the y-component is the sine of the angle, that is,
235sin(46°)
g)
The earth exerts the downward (i.e. negative) force of gravity of magnitude
-28g
where g is the gravitational acceleration, approximately 9.81 m/s².
h)
The normal force counteracts the block's weight (question g), with the "help" of
the rope's tension (question f).
Therefore the normal force is
28g - 235sin(46°)