Frictional force on object falling 1.65 m

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. In height one Gravitational energy is equal Total energy because object at top. In height two Kinetic energy is equal Total energy because object at the bottom.
 
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OK, but how does that answer the question?
 
Doc Al said:
OK, but how does that answer the question?

can u give me some hints.
 
Doc Al said:
I gave you a big hint in post #15.

i got it...
thaxxxxxxxx
 
[tex]{Fe}_{(s)}+{CuCl}_{2}-{FeCl}_{2}+{Cu}_{(s)}[/tex]

[tex]M_{fe}=55.85g/mol[/tex]
[tex]m=1g[/tex]
[tex]n = \frac{m}{M}[/tex]
[tex]n = \frac{1g}{55.85g/mol}[/tex]
[tex]n = 0.0179mol[/tex]

[tex]\frac{1~mol~of~Fe}{0.0179~mol~of~Fe}=\frac{1~mol~of Cu}{X~mol~of~ Cu}[/tex]

[tex]x = 0.0179mol[/tex]

[tex]M_{cu}=63.55g/mol[/tex]

[tex]m=n*m[/tex]

[tex]m=0.0179mol*63.55g/mol[/tex]

[tex]m=1.14g[/tex]

[tex]Mass~of~Copper=1.14g[/tex]

[tex]Theoretical~mass=1.14g[/tex]

[tex]Actual~mass=1.08g[/tex]

[tex]yield=\frac{Actual~mass}{Theoretical~mass}{*} 100}[/tex]
 
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[tex]Given[/tex]
[tex]m=0.2kg[/tex]
[tex]m_{t}=0.750kg[/tex]
[tex]{h}=0.86m[/tex]
[tex]{v}=0.97m/s[/tex]
[tex]~Powered~ Phase~ \Delta d=4.53m[/tex]
[tex]~Coasting~ Phase~ \Delta d=2.02m[/tex]


[tex]Required[/tex]

[tex]{E}_{k},Power,{F}_{f} ~On ~Coasting ~Phase ~and~{F}_{f} ~On ~Powered ~Phase[/tex]

[tex]Solution[/tex]

[tex]Initial Energy= Gravitational Potential Energy[/tex]
[tex]{E}_{g}={m}g\Delta h[/tex]
[tex]={0.2kg}*9.8N/kg*0.86m[/tex]
[tex]{E}_{g}=1.68J[/tex]

[tex]Maximum Kinetic Energy[/tex]
[tex]{E}_{k}=(1/2)m{v}^2[/tex]
[tex]=(1/2)0.200Kg(0.97m/s)^2[/tex]
[tex]{E}_{k}=0.1J[/tex]

[tex]Calculating ~{F}_{f} ~On ~Powered ~Phase[/tex]

[tex]\vec a=v/ \Delta t[/tex]
[tex]\vec a=\frac{0.97m/s}{4.63s}}[/tex]
[tex]\vec a=0.21m/s^2[/tex]

[tex]\vec F_{app}=mg[/tex]
[tex]\vec F_{app}=0.200Kg*9.8N/Kg[/tex]
[tex]\vec F_{app}=1.96N[/tex]

[tex]\vec F_{Net}=m \vec a[/tex]
[tex]=0.750Kg*0.21m/s^2[/tex]
[tex]\vec F_{Net}=0.16N[/tex]

[tex]\vec F_{Net}=\vec F_{app}+\vec F_{f}[/tex]
[tex]\vec F_{f}=0.16N-1.96N[/tex]
[tex]\vec F_{Net}=-1.80N[/tex]
[tex]\vec F_{Net}=1.80N[/tex]


[tex]Calculating ~{F}_{f} ~On ~Coasting ~Phase[/tex]

[tex]{E}_{T}={m}g\Delta h[/tex]
[tex]={0.2kg}*9.8N/kg*0m[/tex]
[tex]{E}_{T}=0J[/tex]

[tex]{E}_{T}={E}_{k}+{W}_{f}[/tex]
[tex]0J=0.35J+\vec F_{f}\Delta d[/tex]
[tex]0J=0.35J+\vec F_{f}*2.02m[/tex]
[tex]\vec F_{f}=-0.35J/2.02m[/tex]
[tex]\vec F_{f}=-0.17N[/tex]
 
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[tex]Average~Maximum ~of~Speed~ Car=\frac{1.21m/s+0.90m/s+0.81m/s}{3}[/tex]
[tex]Average~Maximum~of ~Speed~ Car=0.97m/s[/tex]

[tex]Average~Time~ During~ Powered ~Phase =\frac{4.94m+4.35m+4.59m}{3}[/tex]
[tex]Average~Time~ During~ Powered ~Phase =4.63m[/tex]

[tex]Average~Time~ During~ Coasting ~Phase =\frac{1m+3.45m+1.60m}{3}[/tex]
[tex]Average~Time~ During~ Coasting ~Phase =2.02m[/tex]

[tex]Average~Total~Distance=\frac{7m+7.35m+5.30m}{3}[/tex]
[tex]Average~Total~Distance=6.55m[/tex]
 
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[tex]\Delta d_{T}[/tex]

[tex]\Delta d_{P}[/tex]

[tex]\Delta d_{C}[/tex]

[tex]\Delta t[/tex]

[tex]{v}[/tex]

[tex]{h}[/tex]

[tex]\Delta d_{C}=\Delta d_{T}-\Delta d_{P}[/tex]

[tex]{v}=\Delta d_{P}/\Delta t[/tex]

[tex]{v}~and~\Delta d_{C}[/tex]

[tex]m_{t}[/tex]
 
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