Physics, asked by Anonymous, 7 months ago

Suppose that there is a 10 kg box, which is initially at rest, on the floor. Now you start dragging it with an applied force of 100 N directed to the right along the horizontal. There is frictional force of 25 N on the box. The box moves 2m.

FIND:
A.) Work done by applied force
B.) Work done by frictional force
C.) Work done by the weight of the box

Answers

Answered by mothilalsapavath898
21

Answer:

A) work done by applied force

Answered by BrainlyConqueror0901
57

\blue{\bold{\underline{\underline{Answer:}}}}

\green{\tt{\therefore{Work\:Done\:by\:force\:applied=200\:J}}}

\green{\tt{\therefore{Work\:Done\:by\:frictional\:force=-50\:J}}}

\green{\tt{\therefore{Work\:Done\:by\:weight\:of\:box=0\:J}}}

\orange{\bold{\underline{\underline{Step-by-step\:explanation:}}}}

\green{\underline{\bold{Given :}}}

 \tt:  \implies Mass \: of \: box (m)= 10 \: kg\\

\tt:  \implies Applied \: force(F) = 100 \:N \\

\tt:  \implies Friction \: force(fr) = 25 \: N\\

\tt:  \implies Displacement(s) = 2 \: m \\

\red{\underline{\bold{To \: Find :}}}

 \tt:  \implies Work \: Done \: by \: applied \: force(w_{F} ) = ? \\

 \tt:  \implies Work \: Done \: by \: frictional \: force(w_{fr} ) =? \\

\tt:  \implies Work \: Done \: by  \: weight \:of \: box(w_{m} ) = ? \\

• According to given question :

 \bold{As \: we \: know \: that}

\tt:  \implies Work \: done = Force \: applied  \times Displacement \\

\tt:  \implies  w_{F} = 100 \times 2 \\

  \green{\tt:  \implies  w_{F} = 200 \: joule} \\

  \bold{Again:  }

\tt:  \implies  w_{fr} =fs\: cos  \:  \theta \\

\tt:  \implies w_{fr} = 25 \times 2 \times  cos \: 180 \degree \\

\green{\tt:  \implies w_{fr} = - 50 \: joule} \\

 \tt \circ \: Weight \: of \: box = mg = 100 \: N \\

 \tt \circ \: Angle \: between \: force \: and \: displacement = 90 \degree\\

  \bold{Similarly : }

 \tt: \implies  w_{m} = fs \: cos  \: \theta \\

 \tt: \implies  w_{m} = 100 \times 2 \times   cos \:  90 \degree \\

 \tt: \implies  w_{m} = 100 \times 2 \times 0 \\

 \green{ \tt: \implies  w_{m} = 0 \: joule}

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