what is a reciprocal of 123÷18/20
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Answer:
Kinetic energy=k
Inclination angle=a
Coefficient of friction=u
To find:
Work done against friction before the particle comes to rest
Solution:
Kinetic energy=Work done due to gravity+ work done due to friction
k=mgsina+umgcosak=mgsina+umgcosa ...(1)
w_{friction}=umgcosaw
friction
=umgcosa ...(2)
Equation (2) divided by (1) then, we get
\frac{w_{friction}}{k}=\frac{umgcosa}{mgsina+umgcosa}
k
w
friction
=
mgsina+umgcosa
umgcosa
w_{friction}=\frac{k\times ucosa}{sina+ucosa}w
friction
=
sina+ucosa
k×ucosa
w_{friction}=\frac{ukcosa}{sina+ucosa}w
friction
=
sina+ucosa
ukcosa
Hence, the work done against friction before the particle comes to rest is
\frac{ukcosa}{sina+ucosa}
sina+ucosa
ukcosa
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